Workout Section. 11. Identify correctly the sum of the interior angels of a regular hexagon. 1. Perform the following metric conversion. 0.56cm =?
|
|
|
- Shavonne Craig
- 5 years ago
- Views:
Transcription
1 1. Perform the following metric conversion. 0.56cm = dm 2. Perform the following metric conversion. 11. Identify correctly the sum of the interior angels of a regular hexagon. 12. Identify the correct value of x from the regular polygon given below m = mm 3. Calculate the following sum and state your answer in m. 602cm + 477dm = x 4. Perform the following metric conversion. 0.09m = cm 5. Perform the following metric conversion. 13. Identify correctly the name of the regular polygon given below km = dam 6. Perform the following metric conversion mm 2 = m 2 7. Calculate the following sum and state your answer in dm mm cm 2 = 8. Perform the following metric conversion. 14. Calculate the perimeter of the regular polygon hm 2 = m 2 9. Perform the following metric conversion. 97dm 2 = m Calculate the following product and state your answer in m dam x 180dm = 4cm > Workout 213
2 15. Identify the number of diagonals that can be drawn from vertex in the regular hexagon below. 21. n equilateral triangle has a side length of 10cm. Calculate the triangle s perimeter. 22. Calculate the perimeter of the regular hexagon given below. 16. Determine the angle measurements of the 10 congruent triangles that fit into the regular decagon. 3cm 23. Calculate the side length of the regular hexagon given below. rea = cm 2 22cm 17. Identify the number of isosceles triangles that fit into a regular octagon such that the vertices of the isosceles triangle are the center of the regular polygon and any two adjacent vertices of the regular polygon 18. regular hexagon has a side length of 40cm. Calculate the hexagon s perimeter. 19. regular pentagon has a side length of 7cm. Calculate the pentagon s perimeter. 20. square has a side length of 9cm. Calculate the square s perimeter. 24. Calculate the area of the regular pentagon given below cm 10 cm 214 Chapter 7: Circles and Regular Polygons
3 25. Calculate the apothem of the regular hexagon given below. rea = 30.2 cm cm 26. regular hexagon has a perimeter of 30m and an apothem of 4.33m. Calculate the hexagon s area. 27. regular hexagon has a side length of 16cm and an apothem of 13.86cm. Calculate the hexagon s area. 30. Davey has a square back yard with side lengths of 13 m. He decides that he wants to make a putting green in his back yard in the shape of a regular hexagon with side lengths of 7 m. The shortest distance from the center of his putting green to any of its edges is 5 m. Calculate the area of his back yard that is not taken up by the putting green. 31. Find the area of the regular polygon whose apothem is 11cm, one of the sides measures 15cm, and one of the interior angles is Given the circle below, determine the measure of M L 28. Find x in the regular pentagon whose area is 150cm 2. K 39 M x= 10 cm 29. The wading pool at the Contemporary Resort at Disney World in Florida is in the shape of a regular pentagon and has an area of 100 m 2. The shortest distance from the center of the pool to any of its sides is 13 m. The maintenance staff at the resort have to replace the safety strip around the outer edge of the pool. How much will the new piece of safety strip cost if it sells for $0.90 per meter 33. If the radius of the following circle is 4cm, what is the length of circle s diameter 4 cm R Workout 215
4 34. Given the circle below, determine the measure of P. P 37. Find the perimeter of the following diagram which forms a quarter of a circle. radius = 20 cm 25 D 35. Given the circle below, determine mc. C 38. Find the circumference of the following circle. 180 W diameter = 6cm 36. Find the diameter of the circle below, given that the circumference is 20cm. 39. Calculate the msc for the given circle. S circumference = 20cm 5cm T 68 C 216 Chapter 7: Circles and Regular Polygons
5 40. Calculate mp, given that the circumference of the circle is 70cm. 48 P 43. Given that mhgf = 26 cm, calculate mhf in the circle below. H 36 F 41. Given that mfg = 18cm in the circle, find the circumference of the given circle. F G 44. Calculate the area of the circle given below. 18cm cm G 42. Calculate muy, given that the circumference of the circle is 75cm. 45. Calculate the area of the shaded region in the diagram below. Y 11 cm 3 cm 5 cm U Workout 217
6 46. Calculate the area of the shaded region in the diagram below. 49. Given the circle and the information below, calculate the radius of the circle. 11 cm 6 cm 100 = 8.7 cm Calculate the area of the shaded region in the diagram below. 50. Given the circle and the information below, calculate m. 7 cm 1 cm 100 = 18 cm 2 Circle = 54 cm Calculate the area of the following circular sector. 51. Calculate the area of the following circular sector m 130 m 218 Chapter 7: Circles and Regular Polygons
7 52. Given the information in the circle below, calculate the area of sector. 55. Given that the area of the circular sector below is 80cm 2, what is its perimeter 9 cm Calculate the area of the shaded region in the diagram given below. 53. Given that the area of the semi-circular shape below is 121cm 2, what is its perimeter 7cm 54. Calculate the area of the shaded region in the diagram given below cm Workout 219
Grade 8 Math WORKBOOK UNIT 1 : POLYGONS. Are these polygons? Justify your answer by explaining WHY or WHY NOT???
Grade 8 Math WORKBOOK UNIT 1 : POLYGONS Are these polygons? Justify your answer by explaining WHY or WHY NOT??? a) b) c) Yes or No Why/Why not? Yes or No Why/Why not? Yes or No Why/Why not? a) What is
Special Lines and Constructions of Regular Polygons
Special Lines and Constructions of Regular Polygons A regular polygon with a center A is made up of congruent isosceles triangles with a principal angle A. The red line in the regular pentagon below is
Lines Plane A flat surface that has no thickness and extends forever.
Lines Plane A flat surface that has no thickness and extends forever. Point an exact location Line a straight path that has no thickness and extends forever in opposite directions Ray Part of a line that
PLC Papers Created For:
PLC Papers Created For: Year 10 Topic Practice Papers: Polygons Polygons 1 Grade 4 Look at the shapes below A B C Shape A, B and C are polygons Write down the mathematical name for each of the polygons
Cambridge Essentials Mathematics Core 9 GM1.1 Answers. 1 a
GM1.1 Answers 1 a b 2 Shape Name Regular Irregular Convex Concave A Decagon B Octagon C Pentagon D Quadrilateral E Heptagon F Hexagon G Quadrilateral H Triangle I Triangle J Hexagon Original Material Cambridge
Chapter 11 Review. Period:
Chapter 11 Review Name: Period: 1. Find the sum of the measures of the interior angles of a pentagon. 6. Find the area of an equilateral triangle with side 1.. Find the sum of the measures of the interior
Review Interior Angle Sum New: Exterior Angle Sum
Review Interior Angle Sum New: Exterior Angle Sum QUIZ: Prove that the diagonal connecting the vertex angles of a kite cut the kite into two congruent triangles. 1 Interior Angle Sum Formula: Some Problems
Geo 9 Ch 11 1 AREAS OF POLYGONS SQUARE EQUILATERAL TRIANGLE
Geo 9 h 11 1 RES OF POLYGONS SQURE RETNGLE PRLLELOGRM TRINGLE EQUILTERL TRINGLE RHOMUS TRPEZOI REGULR POLY IRLE R LENGTH SETOR SLIVER RTIO OF RES SME SE SME HEIGHT Geo 9 h 11 2 11.1 reas of Polygons Postulate
9 Find the area of the figure. Round to the. 11 Find the area of the figure. Round to the
Name: Period: Date: Show all work for full credit. Provide exact answers and decimal (rounded to nearest tenth, unless instructed differently). Ch 11 Retake Test Review 1 Find the area of a regular octagon
GM1 End-of-unit Test. 1 Calculate the size of angles a, b and c. 2 ABC is a right-angled triangle. Work out the size of the marked angles.
GM End-of-unit Test Calculate the size of angles a, and c. 2 ABC is a right-angled triangle. a = = c = 3 marks Work out the size of the marked angles. p = q = r = 3 marks Original material Camridge University
POLYGONS
POLYGONS 8.1.1 8.1.5 After studying triangles and quadrilaterals, the students now extend their knowledge to all polygons. A polygon is a closed, two-dimensional figure made of three or more non-intersecting
Unit 10 Study Guide: Plane Figures
Unit 10 Study Guide: Plane Figures *Be sure to watch all videos within each lesson* You can find geometric shapes in art. Whether determining the amount of leading or the amount of glass needed for a piece
Name: Second semester Exam Honors geometry Agan and Mohyuddin. May 13, 2014
Name: Second semester Exam Honors geometry Agan and Mohyuddin May 13, 2014 1. A circular pizza has a diameter of 14 inches and is cut into 8 equal slices. To the nearest tenth of a square inch, which answer
10.6 Area and Perimeter of Regular Polygons
10.6. Area and Perimeter of Regular Polygons www.ck12.org 10.6 Area and Perimeter of Regular Polygons Learning Objectives Calculate the area and perimeter of a regular polygon. Review Queue 1. What is
10-2. Warm Up Lesson Presentation Lesson Quiz. Holt McDougal Geometry
Warm Up Lesson Presentation Lesson Quiz Geometry Warm Up Find the unknown side lengths in each special right triangle. 1. a 30-60 -90 triangle with hypotenuse 2 ft 2. a 45-45 -90 triangle with leg length
Geometry. Geometry is the study of shapes and sizes. The next few pages will review some basic geometry facts. Enjoy the short lesson on geometry.
Geometry Introduction: We live in a world of shapes and figures. Objects around us have length, width and height. They also occupy space. On the job, many times people make decision about what they know
ame Date Class Practice A 11. What is another name for a regular quadrilateral with four right angles?
ame Date Class Practice A Polygons Name each polygon. 1. 2. 3. 4. 5. 6. Tell whether each polygon appears to be regular or not regular. 7. 8. 9. 10. What is another name for a regular triangle? 11. What
TEST 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
Practice Test - Chapter 11. Find the area and perimeter of each figure. Round to the nearest tenth if necessary.
Find the area and perimeter of each figure. Round to the nearest tenth if necessary. 1. Use the Pythagorean Theorem to find the height h, of the parallelogram. 2. Use the Pythagorean Theorem to find the
11.1 Understanding Area
/6/05. Understanding rea Counting squares is neither the easiest or the best way to find the area of a region. Let s investigate how to find the areas of rectangles and squares Objective: fter studying
February Regional Geometry Team: Question #1
February Regional Geometry Team: Question #1 A = area of an equilateral triangle with a side length of 4. B = area of a square with a side length of 3. C = area of a regular hexagon with a side length
Practice Test Unit 8. Note: this page will not be available to you for the test. Memorize it!
Geometry Practice Test Unit 8 Name Period: Note: this page will not be available to you for the test. Memorize it! Trigonometric Functions (p. 53 of the Geometry Handbook, version 2.1) SOH CAH TOA sin
Ch. 11 Worksheet #3 Honors Geometry
Ch. 11 Worksheet #3 1) Find the area of the trapezoid. 2) Find the area (BC). 8 30 C 12 2 B 4 3) Given: rea (BCE) = 78 sq. units, Find the length of C E 135 C 5 2 5 2 B 4) Given: Parallelogram BC; M, N
EVERYTHING YOU NEED TO KNOW TO GET A GRADE C GEOMETRY & MEASURES (FOUNDATION)
EVERYTHING YOU NEED TO KNOW TO GET A GRADE C GEOMETRY & MEASURES (FOUNDATION) Rhombus Trapezium Rectangle Rhombus Rhombus Parallelogram Rhombus Trapezium or Rightangle Trapezium 110 250 Base angles in
Chapter 10 Polygons and Area
Geometry Concepts Chapter 10 Polygons and Area Name polygons according to sides and angles Find measures of interior angles Find measures of exterior angles Estimate and find areas of polygons Estimate
3. The sides of a rectangle are in ratio fo 3:5 and the rectangle s area is 135m2. Find the dimensions of the rectangle.
Geometry B Honors Chapter Practice Test 1. Find the area of a square whose diagonal is. 7. Find the area of the triangle. 60 o 12 2. Each rectangle garden below has an area of 0. 8. Find the area of the
Perimeter and Area. Slide 1 / 183. Slide 2 / 183. Slide 3 / 183. Table of Contents. New Jersey Center for Teaching and Learning
New Jersey Center for Teaching and Learning Slide 1 / 183 Progressive Mathematics Initiative This material is made freely available at www.njctl.org and is intended for the non-commercial use of students
TeeJay Publishers Homework for Level D book Ch 10-2 Dimensions
Chapter 10 2 Dimensions Exercise 1 1. Name these shapes :- a b c d e f g 2. Identify all the 2 Dimensional mathematical shapes in these figures : (d) (e) (f) (g) (h) 3. Write down the special name for
Polygons. Discuss with a partner what a POLYGON is. Write down the key qualities a POLYGON has. Share with the class what a polygon is?
Polygons Use a ruler to draw 3 different POLYGONS Discuss with a partner what a POLYGON is Write down the key qualities a POLYGON has Share with the class what a polygon is? *Can you find the area of each
Geometry 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
Circles and Polygons Long-Term Memory Review Review 1 (Note: Figures are not drawn to scale.)
Review 1 (Note: Figures are not drawn to scale.) 1. Fill in the lank: In circle below, the angle shown is a/an angle. 2. The measure of a central angle and the measure of the arc that it intersects are
Geometry: Semester 2 Practice Final Unofficial Worked Out Solutions by Earl Whitney
Geometry: Semester 2 Practice Final Unofficial Worked Out Solutions by Earl Whitney 1. Wrapping a string around a trash can measures the circumference of the trash can. Assuming the trash can is circular,
Appendix E. Plane Geometry
Appendix E Plane Geometry A. Circle A circle is defined as a closed plane curve every point of which is equidistant from a fixed point within the curve. Figure E-1. Circle components. 1. Pi In mathematics,
Study Guide and Intervention
Study Guide and Intervention Areas of Regular Polygons In a regular polygon, the segment drawn from the center of the polygon perpendicular to the opposite side is called the apothem. In the figure at
9.2. Polygons. Copyright 2005 Pearson Education, Inc.
9.2 Polygons Polygons Polygons are names according to their number of sides. Number of Sides Name Number of Sides Name 3 Triangle 8 Octagon 4 Quadrilateral 9 Nonagon 5 Pentagon 10 Decagon 6 Hexagon 12
Note Sheets Chapter 8: Area
Ch 8 Notesheet L Key V3 Note Sheets Chapter 8: rea In General ON LL PROBLEMS!!. State the relationship (or the formula).. Sustitute in known values. 3. Simplify or Solve the equation. Use the order of
Polygons. Discuss with a partner what a POLYGON is. Write down the key qualities a POLYGON has. Share with the class what a polygon is?
Polygons Use a ruler to draw 3 different POLYGONS Discuss with a partner what a POLYGON is Write down the key qualities a POLYGON has Share with the class what a polygon is? *Can you find the area of each
January Regional Geometry Team: Question #1. January Regional Geometry Team: Question #2
January Regional Geometry Team: Question #1 Points P, Q, R, S, and T lie in the plane with S on and R on. If PQ = 5, PS = 3, PR = 5, QS = 3, and RT = 4, what is ST? 3 January Regional Geometry Team: Question
SHAPE AND STRUCTURE. Shape and Structure. An explanation of Mathematical terminology
Shape and Structure An explanation of Mathematical terminology 2005 1 POINT A dot Dots join to make lines LINE A line is 1 dimensional (length) A line is a series of points touching each other and extending
acute 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
STANDARDS OF LEARNING CONTENT REVIEW NOTES HONORS GEOMETRY. 3 rd Nine Weeks,
STANDARDS OF LEARNING CONTENT REVIEW NOTES HONORS GEOMETRY 3 rd Nine Weeks, 2016-2017 1 OVERVIEW Geometry Content Review Notes are designed by the High School Mathematics Steering Committee as a resource
heptagon; not regular; hexagon; not regular; quadrilateral; convex concave regular; convex
10 1 Naming Polygons A polygon is a plane figure formed by a finite number of segments. In a convex polygon, all of the diagonals lie in the interior. A regular polygon is a convex polygon that is both
(1) Find the area of an equilateral triangle if each side is 8. (2) Given the figure to the right with measures as marked, find: mab, m BAF, m.
(1) ind the area of an equilateral triangle if each side is 8. (2) Given the figure to the right with measures as marked, find: m, m, m, m 100 9 90 (3) ind the length of the arc of a sector of in a circle
Vocabulary. Term Page Definition Clarifying Example. apothem. center of a circle. center of a regular polygon. central angle of a regular polygon
CHAPTER 9 Vocabulary The table contains important vocabulary terms from Chapter 9. As you work through the chapter, fill in the page number, definition, and a clarifying example. apothem Term Page Definition
Finding Perimeters and Areas of Regular Polygons
Finding Perimeters and Areas of Regular Polygons Center of a Regular Polygon - A point within the polygon that is equidistant from all vertices. Central Angle of a Regular Polygon - The angle whose vertex
4. Find the exact circumference of a circle with diameter 12 in.
TMTA Geometry Test 008 1. The perimeter of an equilateral triangle is 0 inches. The area in square inches is 5 50 5 a ) 5 5. Which of the following pairs of angles are complementary? 1,77 180 45,90 6,
7-3 Parallel and Perpendicular Lines
7-3 Parallel and Perpendicular Lines Interior Angles: Exterior Angles: Corresponding Angles: Vertical Angles: Supplementary Angles: 1 2 3 4 5 6 7 8 Complimentary Angles: 7-3 Parallel and Perpendicular
Any questions about the material so far? About the exercises?
Any questions about the material so far? About the exercises? Here is a question for you. In the diagram on the board, DE is parallel to AC, DB = 4, AB = 9 and BE = 8. What is the length EC? Polygons Definitions:
Lesson 7.1. Angles of Polygons
Lesson 7.1 Angles of Polygons Essential Question: How can I find the sum of the measures of the interior angles of a polygon? Polygon A plane figure made of three or more segments (sides). Each side intersects
2 nd Semester Geometry Review Packet. In the diagram, ABCDE ~ FGHJK. 1) Find the value of x. 2) Find the perimeter of ABCDE.
In the diagram, ABCDE ~ FGHJK. 1) Find the value of x. 2) Find the perimeter of ABCDE. Determine whether the triangles are similar. If so, write a similarity statement and the postulate or theorem that
MR. JIMENEZ FINAL EXAM REVIEW GEOMETRY 2011
PAGE 1 1. The area of a circle is 25.5 in. 2. Find the circumference of the circle. Round your answers to the nearest tenth. 2. The circumference of a circle is 13.1 in. Find the area of the circle. Round
Index COPYRIGHTED MATERIAL. Symbols & Numerics
Symbols & Numerics. (dot) character, point representation, 37 symbol, perpendicular lines, 54 // (double forward slash) symbol, parallel lines, 54, 60 : (colon) character, ratio of quantity representation
Moore Catholic High School Math Department
Moore Catholic High School Math Department Geometry Vocabulary The following is a list of terms and properties which are necessary for success in a Geometry class. You will be tested on these terms during
Click the mouse button or press the Space Bar to display the answers.
Click the mouse button or press the Space Bar to display the answers. 11-3 Objectives You will learn to: You will learn to find the area of a regular polygon. Vocabulary Center of a regular polygon Apothem
Unit Lesson Plan: Measuring Length and Area: Area of shapes
Unit Lesson Plan: Measuring Length and Area: Area of shapes Day 1: Area of Square, Rectangles, and Parallelograms Day 2: Area of Triangles Trapezoids, Rhombuses, and Kites Day 3: Quiz over Area of those
Geometry 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
Chapter 11 Areas of Polygons and Circles
Section 11-1: Areas of Parallelograms and Triangles SOL: G.14 The student will use similar geometric objects in two- or three-dimensions to a) compare ratios between side lengths, perimeters, areas, and
Chapter Test Form A. 173 Holt Geometry. Name Date Class. 1. Find the area of the triangle.
Form A 1. Find the area of the triangle. 6. A square has a perimeter of 8 inches. Find the area of the square. cm 7. Find the circumference of C in terms of.. Find the area of the parallelogram. 11 cm
8.3/8.4 Areas of Circles, Sectors and Regular Polygons Name Geometry 3313
8.3/8.4 Areas of Circles, Sectors and Regular Polygons Name Geometry 3313 Key Learning Targets: a. I can derive the formula for the area of a circle. b. I can apply the area of a sector formula to solve
UNIT 6 Nets and Surface Area Overhead Slides
UNIT 6 Nets and Surface Area Overhead Slides Overhead Slides 6.1 Polygons 6.2 Triangles 6.3 Quadrilaterals 6.4 Name that Shape! 6.5 Drawing Parallelograms 6.6 3-D Shapes 6.7 Cuboid 6.8 Prism 6.9 Plan and
Area and Perimeter. Perimeter Class Work Find the perimeter of the following figures
Area and Perimeter Perimeter Find the perimeter of the following figures. 1. 2. 3. 4. The length of a rectangle is 7 cm and its width is 5 cm, what is the rectangles perimeter? 5. An equilateral triangle
Geo H - Chapter 11 Review
Geo H - Chapter 11 Review Multiple Choice Identify the choice that best completes the statement or answers the question. 1. A circle has a circumference of 50 meters. Find its diameter. a. 12.5 m c. 7.96
A 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
PYRAMIDS AND CONES WHAT YOU LL LEARN. Ø Finding the surface areas and volume of pyramids Ø Finding the surface areas and volume of cones
PYRAMIDS AND CONES A pyramid is a solid with a polygonal base and triangular lateral faces that meet at a vertex. In this lesson, you will work with regular pyramids. The base of a regular pyramid is a
1/25 Warm Up Find the value of the indicated measure
1/25 Warm Up Find the value of the indicated measure. 1. 2. 3. 4. Lesson 7.1(2 Days) Angles of Polygons Essential Question: What is the sum of the measures of the interior angles of a polygon? What you
Explore 2 Exploring Interior Angles in Polygons
Explore 2 Exploring Interior Angles in Polygons To determine the sum of the interior angles for any polygon, you can use what you know about the Triangle Sum Theorem by considering how many triangles there
Formative Assessment Area Unit 5
Area Unit 5 Administer the formative assessment and select contrasting student responses to create further opportunities for learning about area measure, especially the difference between units of length
Chapter 10 Practice Test
Chapter 10 Practice Test Multiple Choice Identify the choice that best completes the statement or answers the question. 1. Find the area. The figure is not drawn to scale. 7.6 cm 3.7 cm a. b. c. d. 2.
Answer Key. 1.1 The Three Dimensions. Chapter 1 Basics of Geometry. CK-12 Geometry Honors Concepts 1. Answers
1.1 The Three Dimensions 1. Possible answer: You need only one number to describe the location of a point on a line. You need two numbers to describe the location of a point on a plane. 2. vary. Possible
Term Definition Figure
Notes LT 1.1 - Distinguish and apply basic terms of geometry (coplanar, collinear, bisectors, congruency, parallel, perpendicular, etc.) Term Definition Figure collinear on the same line (note: you do
Honors Geometry Review Packet ) List all pairs of congruent angles.
Honors Geometry Review Packet 2015 Note: Exam will include problems from 11.5-11.8 that are not included on this packet PQR ~ CDE. 1) List all pairs of congruent angles. 2) Write the ratios of the corresponding
Area of Polygons And Circles
Name: Date: Geometry 2011-2012 Area of Polygons And Circles Name: Teacher: Pd: Table of Contents DAY 1: SWBAT: Calculate the area and perimeter of Parallelograms and Triangles Pgs: 1-5 HW: Pgs: 6-7 DAY
Properties of a Circle Diagram Source:
Properties of a Circle Diagram Source: http://www.ricksmath.com/circles.html Definitions: Circumference (c): The perimeter of a circle is called its circumference Diameter (d): Any straight line drawn
Assignment Guide: Chapter 10 Geometry (L3)
Assignment Guide: Chapter 10 Geometry (L3) (123) 10.1 Areas of Parallelograms and Triangles Page 619-621 #9-15 odd, 18-21, 24-30, 33, 35, 37, 41-43 (124) 10.2 Areas of Trapezoids, Rhombuses, and Kites
Exterior Only this column when the polygon is 1) a) Find the value of x. c) Find the value of x. b) Find the value of x. d) Find the value of x.
Not a question, write this on the top of your Test Corrections underneath the heading. Sum Each Angle Interior Exterior Only this column when the polygon is 1) a) Find the value of x. c) Find the value
A. 180 B. 108 C. 360 D. 540
Part I - Multiple Choice - Circle your answer: REVIEW FOR FINAL EXAM - GEOMETRY 2 1. Find the area of the shaded sector. Q O 8 P A. 2 π B. 4 π C. 8 π D. 16 π 2. An octagon has sides. A. five B. six C.
Geometry Unit 6 Properties of Quadrilaterals Classifying Polygons Review
Geometry Unit 6 Properties of Quadrilaterals Classifying Polygons Review Polygon a closed plane figure with at least 3 sides that are segments -the sides do not intersect except at the vertices N-gon -
Shape 2 Assessment Calculator allowed for all questions
Shape Assessment Calculator allowed for all questions Foundation Higher All questions Time for the test: 50 minutes Use the π button or take π to be.4 Name: _ Grade Title of clip Marks Score Percentage
Geometry Chapter 8 & 11 Capacity Matrix Quadrilaterals and Areas of Polygons and Circles
Geometry Chapter 8 & 11 Capacity Matrix Quadrilaterals and Areas of Polygons and Circles Learning Targets: The student can: 1. Learn all the quadrilaterals and their attributes. (All of Ch 8) 2. Solve
The 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.
Area of Regular Polygons
Area of Regular Polygons Name:_ Find the area of each regular polygon. Leave your answer in simplest (radical) form. If your answer does not have a radical form, then round to the nearest tenth. 8 14.4
February Regional Geometry Individual Test
Calculators are NOT to be used for this test. For all problems, answer choice E, NOTA, means none of the above answers is correct. Assume all measurements to be in units unless otherwise specified; angle
Figuring Areas. Instructions. Name Date
Name Date A C T I V I T Y 8 Instructions Figuring Areas 1. Press to turn on the Voyage 200 PLT. To reset to the default settings, press e, select 1:RAM, select 2:Default, and press šš. 2. To begin a geometry
Geometry SOL Review Packet QUARTER 3
Geometry SOL Review Packet QUARTER 3 Arc Length LT 10 Circle Properties Important Concepts to Know Sector Area It is a fraction of. It is a fraction of. Formula: Formula: Central Angle Inscribed Angle
MATHEMATICS. Y4 Understanding shape Visualise, describe and classify 3-D and 2-D shapes. Equipment
MATHEMATICS Y4 Understanding shape 4501 Visualise, describe and classify 3-D and 2-D shapes Paper, pencil, ruler Equipment Maths Go Go Go 4501 Visualise, describe and classify 3-D and 2-D shapes. Page
Whatcom County Math Championship 2014 Geometry 4 th Grade
Whatcom ounty Math hampionship 2014 Geometry 4 th Grade 1. How many squares of all size are there in this picture? 5. How many total lines of reflectional symmetry are there in the figures below? 2. What
Study Guide and Review
State whether each sentence is or false. If false, replace the underlined term to make a sentence. 1. The center of a trapezoid is the perpendicular distance between the bases. false; height false; height
Boardworks Ltd KS3 Mathematics. S1 Lines and Angles
1 KS3 Mathematics S1 Lines and Angles 2 Contents S1 Lines and angles S1.1 Labelling lines and angles S1.2 Parallel and perpendicular lines S1.3 Calculating angles S1.4 Angles in polygons 3 Lines In Mathematics,
SOL Chapter Due Date
Name: Block: Date: Geometry SOL Review SOL Chapter Due Date G.1 2.2-2.4 G.2 3.1-3.5 G.3 1.3, 4.8, 6.7, 9 G.4 N/A G.5 5.5 G.6 4.1-4.7 G.7 6.1-6.6 G.8 7.1-7.7 G.9 8.2-8.6 G.10 1.6, 8.1 G.11 10.1-10.6, 11.5,
Areas of Rectangles and Parallelograms
CONDENSED LESSON 8.1 Areas of Rectangles and Parallelograms In this lesson, you Review the formula for the area of a rectangle Use the area formula for rectangles to find areas of other shapes Discover
Math 7, Unit 8: Geometric Figures Notes
Math 7, Unit 8: Geometric Figures Notes Points, Lines and Planes; Line Segments and Rays s we begin any new topic, we have to familiarize ourselves with the language and notation to be successful. My guess
Polygon Practice. E90 Grade 5. Name
Lesson 11.1 Polygon Practice Write the number of sides and the number of angles that each polygon has. Then match each description to one of the polygons drawn below. Label the polygon with the exercise
3. Radius of incenter, C. 4. The centroid is the point that corresponds to the center of gravity in a triangle. B
1. triangle that contains one side that has the same length as the diameter of its circumscribing circle must be a right triangle, which cannot be acute, obtuse, or equilateral. 2. 3. Radius of incenter,
Note: For all questions, answer (E) NOTA means none of the above answers is correct. Unless otherwise specified, all angles are measured in degrees.
Note: For all questions, answer means none of the above answers is correct. Unless otherwise specified, all angles are measured in degrees. 1. The three angles of a triangle have measures given by 3 5,
Geometry. Oklahoma Math Day INSTRUCTIONS:
Oklahoma Math Day November 16, 016 Geometry INSTRUCTIONS: 1. Do not begin the test until told to do so.. Calculators are not permitted. 3. Be sure to enter your name and high school code on the answer
Extra Practice 1. Name Date. Lesson 1: Exploring Triangles
Master 6.36 Extra Practice 1 Lesson 1: Exploring Triangles 1. Draw 3 different triangles. Measure and label the side lengths. Name each triangle as equilateral, isosceles, or scalene. 2. Name each triangle
First we need a more precise, rigorous definition:
Lesson 21 Lesson 20, page 1 of 8 Glencoe Geometry Chapter 10.1 Polygons & Area We have been working with special types of polygons throughout the year. Rectangles, Squares, Trapezoids, and, yes, Triangles
NAME DATE PERIOD. Angle and Line Relationships. Classify the pairs of angles shown. Then find the value of x in each figure
11-1 Skills Practice Angle and Line Relationships In the figure at the right, c d and p is a transversal. If m 5 = 110, find the measure of each angle. 1. 6 2. 8 3. 2 4. 4 c 1 2 5 6 d 3 4 7 8 p In the
1.6 Classifying Polygons
www.ck12.org Chapter 1. Basics of Geometry 1.6 Classifying Polygons Learning Objectives Define triangle and polygon. Classify triangles by their sides and angles. Understand the difference between convex
Worksheets for GCSE Mathematics. Perimeter & Area. Mr Black's Maths Resources for Teachers GCSE 1-9. Shape
Worksheets for GCSE Mathematics Perimeter & Area Mr Black's Maths Resources for Teachers GCSE 1-9 Shape Perimeter & Area Worksheets Contents Differentiated Independent Learning Worksheets Perimeter of