C in. 2. D in Find the volume of a 7-inch tall drinking glass with a 4-inch diameter. C lateral faces. A in. 3 B in.
|
|
- Russell Gordon
- 6 years ago
- Views:
Transcription
1 Standardized Test A For use after Chapter Multiple Choice. Which figure is a polyhedron? A B 7. Find the surface area of the regular pyramid. A 300 ft 2 B 340 ft 2 C 400 ft 2 C D D 700 ft 2 2. A polyhedron has 0 vertices and 7 faces. How many edges does it have? 8. Find the lateral area of the right cone. A 50.8 in. 2 B 88.5 in. 2 A B 5 C 7 D 9 C in The two congruent parallel faces of a prism are called?. A nets B bases D 25.3 in Find the volume of a 7-inch tall drinking glass with a 4-inch diameter. C lateral faces D lateral edges A in. 3 B in Find the surface area of the right prism. A 39 ft 2 B 5 ft 2 C 575 ft 2 D 638 ft 2 5. Find the surface area of the right cylinder. A cm 2 B cm 2 C cm 2 D cm 2 6. The height of a lateral face of a pyramid is called the?. A slant height B base edge C in. 3 D in Find the volume A 252 m 3 B 3 m 3 C 372 m 3 D 432 m 3. Find the volume of the pyramid. A 0 m 3 B 60 m 3 C 240 m 3 D 480 m 3 C lateral edge D vertex of the pyramid 240 Chapter Assessment Book
2 Standardized Test A continued For use For use after Chapter. Find the volume of the cone. A in. 3 B 866. in. 3 Gridded Response 8. Find the volume C in. 3 D in A? of a sphere is a segment whose endpoints are on the sphere. A radius C chord B tangent Short Response 4. Find the surface area of a ball with a radius of 3 inches. A in. 2 B in. 2 C in. 2 D in A globe has a 20-inch radius. a. Find the volume of the globe. b. Find the volume of a globe with half the radius. Is the volume half that of the larger globe? Explain. 5. A? separates a sphere into two congruent halves. A great circle C hemisphere 6. Find the volume A 50.8 cm 3 B cm 3 C cm 3 D cm 3 B great sphere D half circle 7. Which are the dimensions of a prism that is similar to a prism with a length of 6 inches, a width of 4 inches, and a height of 0 inches? A l 5 2 in., w 5 2 in., h 5 4 in. B l 5 2 in., w 5 3 in., h 5 3 in. C l 5 3 in., w 5 in., h 5 4 in. D l 5 3 in., w 5 2 in., h 5 5 in. Extended Response 20. A water-storage tank is shaped like a cylinder. It has a diameter of 36 inches and a height of 45 inches. a. Find the surface area of the tank. b. Find the volume of the tank. c. The tank is leaking. If the tank started out full, how long would it take for all the water to leak out if it is leaking at a rate of 300 cubic inches per minute? Round to the nearest minute. d. One gallon equals 23 cubic inches. About how many gallons of water does the tank hold? Chapter Assessment Book 24
3 Standardized Test B For use after Chapter Multiple Choice. Which figure is not a polyhedron? A B 7. Find the surface area of the regular pyramid. A 656 m 2 B 2736 m 2 C 4896 m 2 D 284 m 2 45 m 24 m C D 2. Which equation represents Euler s Theorem? A F V 5 E 2 B F E 5 V 2 C E V 5 F 2 D F V 5 E The two-dimensional representation of the faces of a polyhedron is called?. A lateral area C lateral edge B surface area D a net 8. Find the lateral area 5 in. of the right cone. A 88.5 in. 2 B in. 2 C in. 2 D in. 2 in. 9. Find the volume of a 6-inch tall glass with a 3-inch diameter. A 42.4 in. 3 B in. 3 C 54 in. 3 D in Find the surface area of the right prism. 8 ft 22 ft 30 ft 0. Find the volume of the solid (in cubic meters). A ft 2 B ft 2 C ft 2 D ft 2 5. Find the surface area 20 cm of the right cylinder. 7 cm A cm 2 B 2960 cm 2 C cm 2 D 480 cm 2 6. A polyhedron in which the base is a polygon and the lateral faces are triangles with a common vertex is a?. A prism B cone C pyramid D dodecahedron A 780 m 3 B 840 m 3 C 570 m 3 D 960 m 3. Find the volume of the pyramid. A 700 ft 3 B ft 3 C ft 3 D 850 ft 3 0 ft 7 ft 242 Chapter Assessment Book
4 Standardized Test B continued For use For use after Chapter. Find the volume of the cone. A in. 3 B in. 3 C in. 3 D in. 3 0 in. 4 in. 4 in. 7. Which prism is similar to a prism with a length of 5 inches, width of 2 inches, and a height of 2 } 2 inches? A l 5 4 in., w 5 in., h 5 } 2 in. B l 5 0 in., w 5 7 in., h 5 7 } 2 in. 3. The set of all points in space equidistant from a given point is a?. A sphere C circle B plane 4. Find the surface area of a globe with a 24-inch diameter. A in. 2 B in. 2 C in. 2 D in. 2 C l 5 0 in., w 5 4 in., h 5 4 } 2 in. D l 5 2 in., w 5 } 4 in., h 5 in. 5 Gridded Response 8. Find the volume 4 ft 5. If an intersecting plane contains the center of a sphere, then the intersection is a? of the sphere. A hemisphere C half circle 6. Find the volume 3 cm 8 cm B great sphere A cm 3 B 88.4 cm 3 C 3.0 cm 3 D 4.3 cm 3 6 ft Short Response 5 ft 9. A ball has a 0-inch radius. a. Find the volume of the ball. b. Find the volume of a ball with half the radius. Is the volume half that of the larger ball? Explain. Extended Response 20. A stainless steel tank is 8 feet tall with a -foot diameter. a. Find the surface area of the tank. b. Find the volume of the tank. c. How long will it take to drain } 7 of a tank 8 at a rate of 3.5 cubic feet per minute? d. If carbonated water and corn syrup are mixed at a 5 : 2 ratio, how much of each do you need to fill the tank? Chapter Assessment Book 243
5 Standardized Test C For use after Chapter Multiple Choice. Which figure is a concave polyhedron? A C B D 2. A polyhedron has vertices and 8 edges. How many faces does it have? A 6 B 8 C 8 D Find the surface area of the regular pyramid. A 4896 in. 2 B 6624 in. 2 C 7200 in. 2 D 8640 in Find the lateral area of the right cone. A mm 2 B mm 2 C 0,78.76 mm 2 D 4, mm 2 3. How many rectangles are in the net of a right octagonal prism? A 4 B 6 C 8 D 0 4. Find the surface area of the right prism. A,709 cm 2 B 4,30 cm 2 C 5,477 cm 2 D 7,280 cm 2 5. The surface area of the right cylinder is 36π square inches. What is the height of the cylinder? A 6.5 in. C 3 in. B 8.5 in. D 7 in. 6. In a pyramid, the intersection of the base and a lateral face is a?. A vertex B base edge C lateral edge D slant height 9. Find the volume of a 4-inch tall paint can with an -inch diameter. A in. 3 B in. 3 C in. 3 D in Find the volume A 25,872 mm 3 B 26,950 mm 3 C 29,568 mm 3 D 30,800 mm 3. Find the volume of the pyramid. A 620 in. 3 B 672 in. 3 C 930 in. 3 D 6 in Chapter Assessment Book
6 Standardized Test C continued For use For use after Chapter. Find the volume of the cone. A cm 3 B 39.4 cm 3 C 0.6 cm 3 D 7.2 cm 3 3. A? intersects a sphere in exactly one point. A radius C chord B tangent 4. A sphere has a surface area of 225π square inches. What is the diameter of the sphere? A 5 in. B 7.5 in. C 0 in. D 5 in. 5. Which statement is false? A A sphere has an infinite number of great circles. B A great circle always divides a sphere into two congruent halves. C The intersection of a plane and sphere is always a great circle. D The circumference of a great circle is always the circumference of its sphere. 6. Find the volume A 0.98 ft 3 B 2.62 ft 3 C 4.55 ft 3 D 6.7 ft 3 Gridded Response 8. Find the volume Short Response 9. A beach ball has a 27-inch diameter. a. Find the volume of the ball. b. Find the volume of a ball with one-fourth the diameter. Is the volume one-fourth that of the beach ball? Explain. Extended Response 20. A water-storage tank is shaped like a cylinder. It has a diameter of 2 } 3 feet and a 4 height of 6 } 2 feet. a. Find the surface area of the tank. b. Find the volume of the tank. c. To the nearest minute, how long will it take to drain half the tank at a rate of } cubic feet per minute? 4 d. One cubic foot is about 28.3 liters. About how many liters of water does the tank hold? 7. The volume of a solid is 08 cubic yards. If each dimension of the solid is multiplied by 2.5, what will be the volume of the larger solid? A 270 ft 3 B 80 ft 3 C 675 ft 3 D ft 3 Chapter Assessment Book 245
7 Chapter, continued ANSWERS in km m S m 2, V m 3 2. S cm 2, V cm m ft π yd π m 3 Chapter Test C. polyhedron; 8 faces, vertices, 8 edges 2. polyhedron; 7 faces, 0 vertices, 5 edges 3. not a polyhedron 4. hexagonal prism 5. cone ft 2 ; 8.89 ft m 2 ; m yd 2 ; yd ,67.46 mm cm m mm in cm in similar, } similar, } a. 478 in. 2 b. 6 in. 3 Standardized Test A. A 2. B 3. B 4. D 5. C 6. A 7. C 8. B 9. C 0. A. B. B 3. C 4. D 5. A 6. B 7. D a. 33,50.32 in. 3 b in. 3 ; No, the volume is one-eighth the larger volume because the ratio of the radii is }, making the ratio of the 2 volumes equal to } a in. 2 b. 45, in. 3 c. 53 min d. 98 gal Standardized Test B. C 2. A 3. D 4. B 5. A 6. C 7. B 8. B 9. A 0. D. B. B 3. A 4. A 5. D 6. C 7. D ft 3 9. a in. 2 b. No; in a ft 2 b ft 3 c min d. water: ft 3 ; syrup; ft 3 Standardized Test C. C 2. B 3. C 4. D 5. C 6. B 7. B 8. A 9. B 0. C. A. D 3. B 4. D 5. C 6. D 7. D a. 0, in. 3 b in. 3 ; No, the volume is } the larger volume because the ratio 64 of the diameters is }, making the ratio of the 4 volumes equal to } a ft 2 b ft 3 c. 5 min d L SAT/ACT Chapter Test. A 2. D 3. B 4. C 5. C 6. D 7. C 8. B 9. B 0. C. E Performance Assessment. Find the volume of a right prism or right cylinder by multiplying the area of the base by the height. Find the volume of a regular pyramid or right cone by finding one third of the product of the area of the base and the height. Find the area of a sphere by finding four thirds of the product of pi and the cube of the radius. 2. a. 5 ft 3 ; 46 ft 2 b. 3.5 ft 3 c. about in. 3 d. about in. 3 ; 70 in. 2 e. Subtract the volume of the pyramid that is cut off from the main pyramid. Chapters 7 Cumulative Test. x x x x 5 0, y 5 0 Ï } 2 5. x 5 25 Ï } 3, y x 5 27, y 5 9 Ï } ft 8. m B 5 358, AC ø 6.9, BC < m G 5 238, FG < 27.2, FH < m P < 40.48, m Q < 49.68, PQ < units , 8 4. x x x similar 8. X9 y Y9 Z9 20. F G x 9. y X9 Z9 2. f5 28 7g 22. [26] A9 B9 C F 222 0G F G Y9 x A20 Assessment Book
Chapter Test A For use after Chapter 12
Chapter Test A For use after Chapter Tell whether the solid is a polyhedron. If it is, find the number of faces, vertices, and edges.. 2. 3.. Determine whether the polyhedron is regular and/or conve. 2.
More informationChapter 12 Review Period:
Chapter 12 Review Name: Period: 1. Find the number of vertices, faces, and edges for the figure. 9. A polyhedron has 6 faces and 7 vertices. How many edges does it have? Explain your answer. 10. Find the
More informationGeometry--Unit 10 Study Guide
Class: Date: Geometry--Unit 10 Study Guide Determine whether each statement is true or false. If false, give a counterexample. 1. Two different great circles will intersect in exactly one point. A) True
More informationWrite Euler s Theorem. Solving Problems Using Surface Area and Volume. Figure Surface Area Volume. Cl V 5 1 } 3
CHAPTER SUMMARY Big Idea 1 BIG IDEAS Exploring Solids and Their Properties For Your Notebook Euler s Theorem is useful when finding the number of faces, edges, or vertices on a polyhedron, especially when
More informationVolume and Surface Area Unit 28 Remember Volume of a solid figure is calculated in cubic units and measures three dimensions.
Volume and Surface Area Unit 28 Remember Volume of a solid figure is calculated in cubic units and measures three dimensions. Surface Area is calculated in square units and measures two dimensions. Prisms
More informationGeometry Review Chapter 10: Volume PA Anchors: A3; B2; C1. 1. Name the geometric solid suggested by a frozen juice can.
Geometry Review Chapter 10: Volume PA Anchors: A; B2; C1 1. Name the geometric solid suggested by a frozen juice can. 2. Name the geometric solid suggested by a beach ball.. Name the geometric solid suggested
More informationSection 9.4. Volume and Surface Area. Copyright 2013, 2010, 2007, Pearson, Education, Inc.
Section 9.4 Volume and Surface Area What You Will Learn Volume Surface Area 9.4-2 Volume Volume is the measure of the capacity of a three-dimensional figure. It is the amount of material you can put inside
More information12-6 Surface Area and Volumes of Spheres. Find the surface area of each sphere or hemisphere. Round to the nearest tenth. SOLUTION: SOLUTION:
Find the surface area of each sphere or hemisphere. Round to the nearest tenth. 3. sphere: area of great circle = 36π yd 2 We know that the area of a great circle is r.. Find 1. Now find the surface area.
More informationVocabulary. Term Page Definition Clarifying Example. cone. cube. cylinder. edge of a threedimensional. figure. face of a polyhedron.
CHAPTER 10 Vocabulary The table contains important vocabulary terms from Chapter 10. As you work through the chapter, fill in the page number, definition, and a clarifying example. cone Term Page Definition
More informationCenter of a sphere. Radius of a sphere. Chord of a sphere. Diameter of a sphere
12.6 Surface Area and Volume of Spheres Goal p Find surface areas and volumes of spheres. Your Notes VOCABULARY Sphere Center of a sphere Radius of a sphere Chord of a sphere Diameter of a sphere Tangent
More informationThe radius for a regular polygon is the same as the radius of the circumscribed circle.
Perimeter and Area The perimeter and area of geometric shapes are basic properties that we need to know. The more complex a shape is, the more complex the process can be in finding its perimeter and area.
More informationReteaching. Solids. These three-dimensional figures are space figures, or solids. A cylinder has two congruent circular bases.
9- Solids These three-dimensional figures are space figures, or solids A B C D cylinder cone prism pyramid A cylinder has two congruent circular bases AB is a radius A cone has one circular base CD is
More information3 Dimensional Solids. Table of Contents. 3 Dimensional Solids Nets Volume Prisms and Cylinders Pyramids, Cones & Spheres
Table of Contents 3 Dimensional Solids Nets Volume Prisms and Cylinders Pyramids, Cones & Spheres Surface Area Prisms Pyramids Cylinders Spheres More Practice/ Review 3 Dimensional Solids Polyhedron A
More informationA plane that is to the base of the figure will create a cross section that is the same shape as the base.
Objective: 9.1 3 Notes: Surface Area of Solids Name Cross Sections: A cuts through a solid figure to create a cross section. Depending on the way in which the plane cuts through the figure will determine
More informationPractice A Introduction to Three-Dimensional Figures
Name Date Class Identify the base of each prism or pyramid. Then choose the name of the prism or pyramid from the box. rectangular prism square pyramid triangular prism pentagonal prism square prism triangular
More informationStudy Guide and Review
State whether each sentence is or false. If false, replace the underlined term to make a sentence. 1. Euclidean geometry deals with a system of points, great circles (lines), and spheres (planes). false,
More information3 Dimensional Geometry Chapter Questions. 1. What are the differences between prisms and pyramids? Cylinders and cones?
3 Dimensional Geometry Chapter Questions 1. What are the differences between prisms and pyramids? Cylinders and cones? 2. What is volume and how is it found? 3. How are the volumes of cylinders, cones
More information9.55 in. containers have the same surface area as the ball? If not, which container has a surface area that is closer to that of the ball?
11.8 Start Thinking You buy a friend a basketball as a gift. You want to construct a container to put the ball in to disguise it when it is wrapped. You construct the two containers shown in the diagram.
More informationUnit 7: 3D Figures 10.1 & D formulas & Area of Regular Polygon
Unit 7: 3D Figures 10.1 & 10.2 2D formulas & Area of Regular Polygon NAME Name the polygon with the given number of sides: 3-sided: 4-sided: 5-sided: 6-sided: 7-sided: 8-sided: 9-sided: 10-sided: Find
More informationAdditional Practice. Name Date Class
Additional Practice Investigation 1 1. The four nets below will fold into rectangular boxes. Net iii folds into an open box. The other nets fold into closed boxes. Answer the following questions for each
More information3. Draw the orthographic projection (front, right, and top) for the following solid. Also, state how many cubic units the volume is.
PAP Geometry Unit 7 Review Name: Leave your answers as exact answers unless otherwise specified. 1. Describe the cross sections made by the intersection of the plane and the solids. Determine if the shape
More informationThe Geometry of Solids
CONDENSED LESSON 10.1 The Geometry of Solids In this lesson you will Learn about polyhedrons, including prisms and pyramids Learn about solids with curved surfaces, including cylinders, cones, and spheres
More informationLesson 10T ~ Three-Dimensional Figures
Lesson 10T ~ Three-Dimensional Figures Name Period Date Use the table of names at the right to name each solid. 1. 2. Names of Solids 3. 4. 4 cm 4 cm Cone Cylinder Hexagonal prism Pentagonal pyramid Rectangular
More informationName: Target 12.2: Find and apply surface of Spheres and Composites 12.2a: Surface Area of Spheres 12.2b: Surface Area of Composites Solids
Unit 12: Surface Area and Volume of Solids Target 12.0: Euler s Formula and Introduction to Solids Target 12.1: Find and apply surface area of solids 12.1a: Surface Area of Prisms and Cylinders 12.1b:
More informationVolume of Cylinders. Volume of Cones. Example Find the volume of the cylinder. Round to the nearest tenth.
Volume of Cylinders As with prisms, the area of the base of a cylinder tells the number of cubic units in one layer. The height tells how many layers there are in the cylinder. The volume V of a cylinder
More informationUnit 8 Syllabus: Surface Area & Volume
Date Period Day Unit 8 Syllabus: Surface Area & Volume Topic 1 Space Figures and Cross Sections Surface Area and Volume of Spheres 3 Surface Area of Prisms and Cylinders Surface Area of Pyramids and Cones
More informationCHAPTER 12. Extending Surface Area and Volume
CHAPTER 12 Extending Surface Area and Volume 0 Learning Targets Students will be able to draw isometric views of three-dimensional figures. Students will be able to investigate cross-sections of three-dimensional
More informationReady To Go On? Skills Intervention 10-1 Solid Geometry
10A Find these vocabulary words in Lesson 10-1 and the Multilingual Glossary. Vocabulary Ready To Go On? Skills Intervention 10-1 Solid Geometry face edge vertex prism cylinder pyramid cone cube net cross
More informationGeometry Unit 10 Note Sheets Date Name of Lesson. 1.6 Two-Dimensional Figures Areas of Circles and Sectors
Date Name of Lesson 1.6 Two-Dimensional Figures 11.3 Areas of Circles and Sectors Quiz 11.1 Areas of Parallelograms and Triangles 11.2 Areas of Trapezoids, Rhombi and Kites 11.4 Areas of Regular Polygons
More informationSkills Practice Skills Practice for Lesson 6.1
Skills Practice Skills Practice for Lesson.1 Name Date As the Crow Flies Properties of Spheres Vocabulary Define each term in your own words. 1. sphere A sphere is the set of all points in space that are
More informationSPHERES WHAT YOU LL LEARN. Ø Finding the surface area of a sphere Ø Finding the volume of a sphere
SPHERES A sphere is the locus of points in space that are a given distance from a point. The point is called the center of the sphere. A radius of a sphere is a segment from the center to a point on the
More informationAssignment Guide: Chapter 11 Geometry (L3)
Assignment Guide: Chapter 11 Geometry (L3) (136) 11.1 Space Figures and Cross Sections Page 692-693 #7-23 odd, 35 (137) 11.2/11.4 Surface Areas and Volumes of Prisms Page 703-705 #1, 2, 7-9, 11-13, 25,
More informationChapter 11 Part 2. Measurement of Figures and Solids
Chapter 11 Part 2 Measurement of Figures and Solids 11.5 Explore Solids Objective: Identify Solids Essential Question: When is a solid a polyhedron? Using properties of polyhedra A is a solid that is bounded
More informationGeometry 10 and 11 Notes
Geometry 10 and 11 Notes Area and Volume Name Per Date 10.1 Area is the amount of space inside of a two dimensional object. When working with irregular shapes, we can find its area by breaking it up into
More informationUnit 4 End-of-Unit Assessment Study Guide
Circles Unit 4 End-of-Unit Assessment Study Guide Definitions Radius (r) = distance from the center of a circle to the circle s edge Diameter (d) = distance across a circle, from edge to edge, through
More informationacute angle An angle with a measure less than that of a right angle. Houghton Mifflin Co. 2 Grade 5 Unit 6
acute angle An angle with a measure less than that of a right angle. Houghton Mifflin Co. 2 Grade 5 Unit 6 angle An angle is formed by two rays with a common end point. Houghton Mifflin Co. 3 Grade 5 Unit
More information11.4 Volume of Prisms and Cylinders
11.4 Volume of Prisms and Cylinders Learning Objectives Find the volume of a prism. Find the volume of a cylinder. Review Queue 1. Define volume in your own words. 2. What is the surface area of a cube
More informationSection 9.4. Volume and Surface Area. Copyright 2013, 2010, 2007, Pearson, Education, Inc.
Section 9.4 Volume and Surface Area INB Table of Contents Date Topic Page # February 6, 2013 Area and Perimeter Table 36 February 6, 2013 Section 9.3 Notes 37 February 11, 2013 Volume and Surface Area
More informationMr. Whelan Name: Block:
Mr. Whelan Name: Block: Geometry/Trig Unit 10 Area and Volume of Solids Notes Packet Day 1 Notes - Prisms Rectangular Prism: How do we find Total Area? Example 1 6cm Find the area of each face: Front:
More informationGeometry: Notes
Geometry: 11.5-11.8 Notes NAME 11.5 Volumes of Prisms and Cylinders Date: Define Vocabulary: volume Cavalieri s Principle density similar solids Examples: Finding Volumes of Prisms 1 Examples: Finding
More informationTo find the surface area of a pyramid and a cone
11-3 Surface Areas of Pyramids and Cones Common Core State Standards G-MG.A.1 Use geometric shapes, their measures, and their properties to describe objects. MP 1, MP 3, MP 4, MP 6, MP 7 Objective To find
More informationPart I Multiple Choice
Oregon Focus on Surface Area and Volume Practice Test ~ Surface Area Name Period Date Long/Short Term Learning Targets MA.MS.07.ALT.05: I can solve problems and explain formulas involving surface area
More informationDetermine whether the solid is a polyhedron. If it is, name the polyhedron. Explain your reasoning
Chapter 12 Review Packet Name Determine whether the solid is a polyhedron. If it is, name the polyhedron. Explain your reasoning. 1. 2. 3. Use Euler's Theorem to find the value of n. Faces: 10 Vertices:
More informationFree Response. Test A. 1. What is the estimated area of the figure?
Test A 1. What is the estimated area of the 6. An 8.5 in. by 11 in. sheet of paper is enlarged to make a poster by doubling its length and width. What is the new perimeter? 7. How does the area of a square
More informationOML Sample Problems 2017 Meet 7 EVENT 2: Geometry Surface Areas & Volumes of Solids
OML Sample Problems 2017 Meet 7 EVENT 2: Geometry Surface Areas & Volumes of Solids Include: Ratios and proportions Forms of Answers Note: Find exact answers (i.e. simplest pi and/or radical form) Sample
More informationAnswers to Geometry Unit 5 Practice
Lesson 0- Answers to Geometry Unit 5 Practice. a. Rectangle; Sample answer: It has four right angles. b. length: units; width: 9 units A 5 bh 7 units. 96 units. a. Parallelogram; Sample answer: Opposite
More informationAnswer Key: Three-Dimensional Cross Sections
Geometry A Unit Answer Key: Three-Dimensional Cross Sections Name Date Objectives In this lesson, you will: visualize three-dimensional objects from different perspectives be able to create a projection
More informationGeometry 2 Final Review
Name: Period: Date: Geometry 2 Final Review 1 Find x in ABC. 5 Find x in ABC. 2 Find x in STU. 6 Find cos A in ABC. 3 Find y in XYZ. 7 Find x to the nearest tenth. 4 Find x in HJK. 8 Find the angle of
More information2 nd Semester Final Exam Review
2 nd Semester Final xam Review I. Vocabulary hapter 7 cross products proportion scale factor dilation ratio similar extremes scale similar polygons indirect measurements scale drawing similarity ratio
More informationMeasurement 1 PYTHAGOREAN THEOREM. The area of the square on the hypotenuse of a right triangle is equal to the sum of the areas of
Measurement 1 PYTHAGOREAN THEOREM Remember the Pythagorean Theorem: The area of the square on the hypotenuse of a right triangle is equal to the sum of the areas of the squares on the other two sides.
More informationClass Generated Review Sheet for Math 213 Final
Class Generated Review Sheet for Math 213 Final Key Ideas 9.1 A line segment consists of two point on a plane and all the points in between them. Complementary: The sum of the two angles is 90 degrees
More informationMATH-G P- Geometry Formulas Exam not valid for Paper Pencil Test Sessions
MATH-G P- Geometry Formulas Exam not valid for Paper Pencil Test Sessions [Exam ID:2M8EKV 1 A soda can has a diameter of 6 centimeters and a height of 13 centimeters. Which is closest to the surface area
More informationGeometry Solids Identify Three-Dimensional Figures Notes
26 Geometry Solids Identify Three-Dimensional Figures Notes A three dimensional figure has THREE dimensions length, width, and height (or depth). Intersecting planes can form three dimensional figures
More information(1) Page #2 26 Even. (2) Page 596 #1 14. (3) Page #15 25 ; FF #26 and 28. (4) Page 603 #1 18. (5) Page #19 26
Geometry/Trigonometry Unit 10: Surface Area and Volume of Solids Notes Name: Date: Period: # (1) Page 590 591 #2 26 Even (2) Page 596 #1 14 (3) Page 596 597 #15 25 ; FF #26 and 28 (4) Page 603 #1 18 (5)
More information12-6 Surface Area and Volumes of Spheres. Find the surface area of each sphere or hemisphere. Round to the nearest tenth. SOLUTION: ANSWER: 1017.
Find the surface area of each sphere or hemisphere. Round to the nearest tenth. 3. sphere: area of great circle = 36π yd 2 We know that the area of a great circle is r.. Find 1. Now find the surface area.
More informationUNIT 3 CIRCLES AND VOLUME Lesson 5: Explaining and Applying Area and Volume Formulas Instruction
Prerequisite Skills This lesson requires the use of the following skills: understanding and using formulas for the volume of prisms, cylinders, pyramids, and cones understanding and applying the formula
More informationCHAPTER 12. Extending Surface Area and Volume
CHAPTER 12 Extending Surface Area and Volume 0 1 Learning Targets Students will be able to draw isometric views of three-dimensional figures. Students will be able to investigate cross-sections of three-dimensional
More information422 UNIT 12 SOLID FIGURES. The volume of an engine s cylinders affects its power.
UNIT 12 Solid Figures The volume of an engine s cylinders affects its power. 422 UNIT 12 SOLID FIGURES Gas-powered engines are driven by little explosions that move pistons up and down in cylinders. When
More informationName: Period 3/23/12 4/12/12 Pre-AP
Name: Period 3/23/12 4/12/12 Pre-AP UNIT 14: SOLIDS I can define, identify and illustrate the following terms: Face Edge Vertex Cross section Prism Height Surface area Lateral surface area Net Volume Scale
More informationSection 12.1 Explore Solids. ., that enclose a single region of space. An of a
GEOMETRY Chpt. 12 Section 12.1 Explore Solids A is a solid that is bounded by polygons, called., that enclose a single region of space. An of a polyhedron is a line segment formed by the intersection
More informationPolyhedron 10.1 POLYHEDRONS, PRISMS, AND PYRAMIDS. A solid made up of Polygons. face. edge. vertex
10.1 POLYHEDRONS, PRISMS, AND PYRAMIDS Polyhedron Definition A solid made up of Polygons Picture/Example face edge vertex prefix for a polyhedron Gives you the number of faces on the polyhedron. Tetrahedron,
More informationFebruary 07, Dimensional Geometry Notebook.notebook. Glossary & Standards. Prisms and Cylinders. Return to Table of Contents
Prisms and Cylinders Glossary & Standards Return to Table of Contents 1 Polyhedrons 3-Dimensional Solids A 3-D figure whose faces are all polygons Sort the figures into the appropriate side. 2. Sides are
More informationCHAPTER. Daniel Nickerson Salisbury, NC. Three-Dimensional Figures 217
CHAPTER 9 Three-Dimensional Figures Daniel Nickerson Salisbury, NC Three-Dimensional Figures 7 9. Three-Dimensional Figures Objective: to classify three-dimensional figures A solid is a three-dimensional
More informationSect Volume. 3 ft. 2 ft. 5 ft
199 Sect 8.5 - Volume Objective a & b: Understanding Volume of Various Solids The Volume is the amount of space a three dimensional object occupies. Volume is measured in cubic units such as in or cm.
More informationVocabulary. Triangular pyramid Square pyramid Oblique square pyramid Pentagonal pyramid Hexagonal Pyramid
CP1 Math 2 Unit 8: S.A., Volume, Trigonometry: Day 7 Name Surface Area Objectives: Define important vocabulary for 3-dimensional figures Find the surface area for various prisms Generalize a formula for
More informationSkills Practice Skills Practice for Lesson 2.1
Skills Practice Skills Practice for Lesson.1 Name Date Backyard Barbecue Introduction to Volume and Surface Area Vocabulary Write the term from the box that best completes each statement. surface area
More informationHonors Geometry Final Study Guide 2014
Honors Geometry Final Study Guide 2014 1. Find the sum of the measures of the angles of the figure. 2. What is the sum of the angle measures of a 37-gon? 3. Complete this statement: A polygon with all
More informationTest Chapter 11. Matching
Test Chapter 11 Matching Match each vocabulary term with its definition. a. cube b. cylinder c. cone d. sphere e. prism f. pyramid g. hemisphere 1. a polyhedron formed by a polygonal base and triangular
More informationMODULE 18 VOLUME FORMULAS
MODULE 18 VOLUME FORMULAS Objectives Use formulas routinely for finding the perimeter and area of basic prisms, pyramids, cylinders, cones, and spheres. Vocabulary: Volume, right vs oblique Assignments:
More informationLesson 14.1 Skills Practice
Lesson 14.1 Skills Practice Name Date Cut, Fold, and Voila! Nets Vocabulary Define each term in your own words. 1. geometric solids 2. net 3. prototype 4. edge 5. face 6. vertex Problem Set Sketch and
More informationRectangular prism. The two bases of a prism. bases
Page 1 of 8 9.1 Solid Figures Goal Identify and name solid figures. Key Words solid polyhedron base face edge The three-dimensional shapes on this page are examples of solid figures, or solids. When a
More informationLesson Polygons
Lesson 4.1 - Polygons Obj.: classify polygons by their sides. classify quadrilaterals by their attributes. find the sum of the angle measures in a polygon. Decagon - A polygon with ten sides. Dodecagon
More informationFinding Surface Areas and Volumes of Composite Solids
Finding Surface Areas and Volumes of Composite Solids Recall that the perimeter of a two-dimensional composite figure is the sum of the perimeters of the shapes that make up the figure, minus the lengths
More informationNumber/Computation. addend Any number being added. digit Any one of the ten symbols: 0, 1, 2, 3, 4, 5, 6, 7, 8, or 9
14 Number/Computation addend Any number being added algorithm A step-by-step method for computing array A picture that shows a number of items arranged in rows and columns to form a rectangle associative
More informationMath 8: Identify Shapes and Surface Area
Name: Class: Date: Math 8: Identify Shapes and Surface Area 1. Name the solid according to its description: The figure has one base that is a rectangle and four lateral surfaces that are triangles. 2.
More informationPre-Algebra, Unit 10: Measurement, Area, and Volume Notes
Pre-Algebra, Unit 0: Measurement, Area, and Volume Notes Triangles, Quadrilaterals, and Polygons Objective: (4.6) The student will classify polygons. Take this opportunity to review vocabulary and previous
More informationLesson 9. Three-Dimensional Geometry
Lesson 9 Three-Dimensional Geometry 1 Planes A plane is a flat surface (think tabletop) that extends forever in all directions. It is a two-dimensional figure. Three non-collinear points determine a plane.
More informationChapter Test Form A. 187 Holt Geometry. Name Date Class
10 Form A Circle the best answer. 1. Which three-dimensional figure does NOT have a vertex? A cylinder B rectangular prism C rectangular pyramid D triangular prism 5. Use Euler s formula to determine which
More informationPre-Algebra Notes Unit 10: Geometric Figures & Their Properties; Volume
Pre-Algebra Notes Unit 0: Geometric Figures & Their Properties; Volume Triangles, Quadrilaterals, and Polygons Syllabus Objectives: (4.6) The student will validate conclusions about geometric figures and
More informationChapter 7. Description or Example. Found on Page. Vocabulary Term. Definition. base. center. circumference. chord. complex figure. cone.
C H A P T E R 7 This is an alphabetical list of new vocabulary terms you will learn in Chapter 7. As you complete the study notes for the chapter, you will see Build Your Vocabulary reminders to complete
More informationGeometry: Unit 11 Rectangular Prism Notes Rectangular Prism:
: Unit 11 Rectangular Prism Notes Date: Rectangular Prism: How do we find Total Area? Example 1 Find the area of each face: 6cm Front: Back: Top: 8cm Bottom: Left Side: Right Side: 10cm Total: How do you
More information11.6 Start Thinking Warm Up Cumulative Review Warm Up
11.6 Start Thinking The diagrams show a cube and a pyramid. Each has a square base with an area of 25 square inches and a height of 5 inches. How do the volumes of the two figures compare? Eplain your
More informationReady to Go On? Chapters Intervention
Ready to Go On? Chapters 11 1 Intervention A. Perimeter and Area You can apply formulas for perimeter, circumference, and area to find and compare measures of geometric figures. To find perimeters and
More information2. A circle is inscribed in a square of diagonal length 12 inches. What is the area of the circle?
March 24, 2011 1. When a square is cut into two congruent rectangles, each has a perimeter of P feet. When the square is cut into three congruent rectangles, each has a perimeter of P 6 feet. Determine
More information11 4 Volumes of Prisms and Cylinders Focused Learning Target: CA Standard(s): Vocabulary:
Ch 11 : Surface Area and Volume 11 4 Volumes of Prisms and Cylinders 11 5 Volumes of Pyramids and Cones 11 6 Surface Areas and Volumes of Spheres 11 7 Areas and Volumes of Similar Solids 11 4 Volumes of
More information11 Surface Area and Volume
Chapter 11 www.ck12.org Chapter 11. Surface Area and Volume CHAPTER 11 Surface Area and Volume Chapter Outline 11.1 EXPLORING SOLIDS 11.2 SURFACE AREA OF PRISMS AND CYLINDERS 11.3 SURFACE AREA OF PYRAMIDS
More informationDescription: the area of the all the sides. Find the lateral area of the regular hexagonal prism.
T r i m e s t e r 3 - P a g e 37 Warm Up - Find the Area of the Regular Hexagon and Square. Surface Area of Prisms and Cylinders Name: Period: Essential Question: Lateral Area of a Prism Description: the
More informationCK-12 Geometry: Surface Area and Volume of Spheres
CK-12 Geometry: Surface Area and Volume of Spheres Learning Objectives Find the surface area of a sphere. Find the volume of a sphere. Review Queue a. List three spheres you would see in real life. b.
More informationAnswer Section. Honors Geometry Final Study Guide 2013 Solutions and Section References 1. ANS: 900
Honors Geometry Final Study Guide 2013 Solutions and Section References Answer Section 1. ANS: 900 2. ANS: 6300 3. ANS: B 4. ANS: x = 111, y = 64 5. ANS: 45 6. ANS: 110 7. ANS: REF: 6-2 Properties of Parallelograms
More informationPractice Test - Chapter Use isometric dot paper and the orthographic drawings to sketch the solid.
1. Use isometric dot paper and the orthographic drawings to sketch the solid. top view: There are 3 rows and 6 columns. The dark segments indicate changes in depth at the 2nd and 3rd columns. left view:
More informationExplore Solids
1212.1 Explore Solids Surface Area and Volume of Solids 12.2 Surface Area of Prisms and Cylinders 12.3 Surface Area of Pyramids and Cones 12.4 Volume of Prisms and Cylinders 12.5 Volume of Pyramids and
More informationName Date PD. Volume
Name Date PD Volume Volume the number of cubic units needed to fill a solid. To find the volume of a prism or cylinder, multiply the base area (B) by the height h. Rectangular prisms Formula: V Bh (what
More informationb. find the lateral area of the cylinder c. If the radius is doubled, what happens to the volume?
im: How do we find the volume and surface area of pyramids? o Now: If the radius and the height of a cylinder is 4 a. find the volume of the cylinder b. find the lateral area of the cylinder c. If the
More informationSkills Practice Skills Practice for Lesson 6.1
Skills Practice Skills Practice for Lesson.1 Name Date As the Crow Flies Properties of Spheres Vocabulary Define each term in your own words. 1. sphere 2. diameter of a sphere 3. radius of a sphere 4.
More informationDetermine the surface area of the following square-based pyramid. Determine the volume of the following triangular prism. ) + 9.
MPM 1D Name: Unit: Measurement Date: Calculating and of Three Dimensional Figures Use the Formula Sheet attached to help you to answer each of the following questions. Three problems are worked out for
More informationAREAS AND VOLUMES. Learning Outcomes and Assessment Standards
4 Lesson AREAS AND VOLUMES Learning Outcomes and Assessment Standards Learning Outcome : Shape, space and measurement Assessment Standard Surface area and volume of right pyramids and cones. Volumes of
More informationChapter 12 Test Review Part 2 (12.1, 12-4 to 12-6, 12-8) - GH
Class: Date: Chapter 12 Test Review Part 2 (12.1, 12-4 to 12-6, 12-8) - GH 1 12-8: If the scale factor of two similar solids is 3 : 14, what is the ratio of their corresponding areas? What is the ratio
More informationPark Forest Math Team. Meet #5. Self-study Packet. Problem Categories for this Meet (in addition to topics of earlier meets):
Park Forest Math Team Meet #5 Self-study Packet Problem Categories for this Meet (in addition to topics of earlier meets): 1. Mystery: Problem solving 2. : Solid (Volume and Surface Area) 3. Number Theory:
More informationUnit 3 Part 2. HONORS Geometry Final Exam Review 2 nd Semester. 2. Solve for x. A) B)
HONORS Geometry Final Exam Review 2 nd Semester Name: Unit 3 Part 2 1. 2. Solve for x. ) ) x 14 8 9 x 50 3. 12 ft ladder is leaning against a house. The bottom of the ladder is 7 ft from the base of the
More informationTEST REVIEW: UNIT 8 Surface Area 2018
Class: Date: TEST REVIEW: UNIT 8 Surface Area 2018 Find the area. The figure is not drawn to scale. 1. 5. Find the area. All lengths are in centimeters. Round answer to the nearest tenth. 2. 6. A can of
More information