Review perimeter and area

Slides:



Advertisements
Similar presentations
Yes you do need to write this.
Advertisements

Area & Perimeter Bridges Activities 1 & 2.
Columbus State Community College
Area Area problems involve finding the surface area for a two-dimensional figure.
Over Lesson 4–6 A.A B.B C.C D.D 5-Minute Check 1 Solve 3x – 2 = 13.
Using Formulas in Geometry
Using Formulas in Geometry
Using Formulas in Geometry
Review: Area and Perimeter. Definitions 1. What is a polygon? 2. What does perimeter mean? 3. What does area mean?
Test Review Pay attention. What is the difference between area and perimeter? PERIMETER- – Distance AROUND the edge of a figure – Measures in regular.
Target Apply formulas for perimeter, area, and circumference.
Section 9-4 Perimeter, Area, and Circumference.
Bell Work Find the area of each figure. 5 in 9 in 13 in 6 in 16 in 22 in 10 in A = (13 + 9) 5 A = 11 5 A = (22) 5 A = 55 in² A = ( ) 10 A =
Area & Perimeter Perimeter The distance around a shape – The sum of the lengths of all the sides in a shape – Measured in units of length i.e. Feet,
Rectangle The area of a rectangle is by multiplying length and height. The perimeter of a rectangle is the distance around the outside of the rectangle.
Section Using Formulas in Geometry Holt McDougal Geometry
Splash Screen. Then/Now You have already found values of algebraic expressions by substituting values for the variables. (Lesson 1–2) Solve problems involving.
Chapter 10 Test Formula Review.  Find the circumference of a circle with a diameter of 10. Identify the formula needed for the following questions.
Objective Apply formulas for perimeter, area, and circumference.
Objective Apply formulas for perimeter, area, and circumference.
Changing Dimensions What’s the effect on Perimeter and Area??
Math More with Formulas 1. 2 Perimeter of a rectangle.
Perimeter - the distance around a figure 6 cm 4 cm You can find the perimeter of any polygon by adding the lengths of all its sides. 4 cm + 4 cm + 6 cm.
Warm Up 1)Simplify 7 – (5 – 3x) + 10x )Would the side lengths 60, 11 & 61 create a right triangle? 3)Find the length of a segment with endpoints.
Area of a Rectangle A=LW Length times Width Length width = 20 cm =12 cm A=20 12 A=240 cm 2.
Perimeter and Area January 24, Perimeter Example 1Find the Perimeter a. a square with a side length of 10 inches10 in. P = 4sPerimeter formula =
Area of Quadrilateral.
How to Calculate Area, Perimeter, and Volume By Trayvona Ford
Warm Up Evaluate. Round to the nearest hundredth
Copyright©amberpasillas2010. Today we are going to find the Area of Parallelograms.
0-7: PERIMETER. 0-7: Perimeter  Perimeter: The distance around a figure. Perimeter is measured in linear units.
Area and Perimeter Objective: Learn what area and perimeter of a polygon is get prepared for the ALMIGHTY test!
Holt Geometry 1-5 Using Formulas in Geometry Warm Up Evaluate. Round to the nearest hundredth () 6. (3) 2.
Holt McDougal Geometry 1-5 Using Formulas in Geometry 1-5 Using Formulas in Geometry Holt Geometry Warm Up Warm Up Lesson Presentation Lesson Presentation.
Find the area for the rectangle given that each unit is equal to 1 cm 2. A = L x W A = 6 x 9 A = 54 cm 2.
Rectangles, Parallelograms and Squares Area and Perimeter.
Name ____________Class_____ Date______ Area of Rectangles The ________ _ of a figure is the amount of surface it covers. It is measured in ________ __.
Warm Up Evaluate. Round to the nearest hundredth
Using Formulas in Geometry
Using Formulas in Geometry
0-8: Area.
Using Formulas in Geometry
Using Formulas in Geometry
MEASUREMENT Given perimeter – find side length
Quadrilaterals II by Monica Yuskaitis.
Area – Learning Outcomes
Length – The distance from one point to another.
2.5 Formulas and Additional Applications from Geometry
Fractions and Decimals
Using Formulas in Geometry
Using Formulas in Geometry
Using Formulas in Geometry
Quadrilaterals II Geometry – Unit 6.
Using Formulas in Geometry
Using Formulas in Geometry
Objective Apply formulas for perimeter, area, and circumference.
Using Formulas in Geometry
Using Formulas in Geometry
Area, Surface Area, Perimeter, Volume
Using Formulas in Geometry
Areas of Parallelograms and Triangles
Using Formulas in Geometry
Using Formulas in Geometry
Using Formulas in Geometry
Using Formulas in Geometry
Using Formulas in Geometry
Ratios, Rates and Percents
Wreck Tangles Squares Parallel O’grams Try Angles Trap a Zoid 1 pt
Areas of Parallelograms and Triangles
Presentation transcript:

Review perimeter and area Quiz

Objectives (checks) Understand, select and use units of appropriate size and type to measure angles, lengths/distances, area, surface area and volume. Solve contextual problems that require calculating the area of triangles and parallelograms. Prepares for: 0506.4.2 Decompose irregular shapes to find perimeter and area.

Remember!!! Perimeter - all sides added together Area of square and rectangles - A = length x width - A = l x w

Remember!!! Area of parallelograms - A = base x height - A = b x h Area of triangles - A = ½ x b x h

1. Find the perimeter of a rectangle that is 15 cm wide and 44 cm long. 118 square cm 118 cm 660 cm 660 square cm 44 cm

1. Find the perimeter of a rectangle that is 15 cm wide and 44 cm long. 118 square cm 118 cm 660 cm 660 square cm 44 cm

2. Which is the best unit of measurement for measuring the length of a playground? A. Meter B. Millimeter C. Centimeter D. Inches

2. Which is the best unit of measurement for measuring the length of a playground? A. Meter B. Millimeter C. Centimeter D. Inches

10 feet by 40 feet 15 feet by 35 feet 20 feet by 25 feet 3. Mrs. Tulip wants to plant a garden with the greatest area. She wants it to have a perimeter of 100 feet. Which dimensions should she use? 10 feet by 40 feet 15 feet by 35 feet 20 feet by 25 feet 25 feet by 25 feet

10 feet by 40 feet 15 feet by 35 feet 20 feet by 25 feet 3. Mrs. Tulip wants to plant a garden with the greatest area. She wants it to have a perimeter of 100 feet. Which dimensions should she use? 10 feet by 40 feet 15 feet by 35 feet 20 feet by 25 feet 25 feet by 25 feet

4. Find the area of a rectangle that is 26 ft wide and 26 ft long.

4. Find the area of a rectangle that is 26 ft wide and 26 ft long.

2 5. The area of the rectangle is 42 yd . Which of the following can be used to find the area of the shaded triangle? ½ x 42 42 42 – 7 42 (2 x 7)

2 5. The area of the rectangle is 42 yd . Which of the following can be used to find the area of the shaded triangle? ½ x 42 42 42 – 7 42 (2 x 7)

20.5 inches 38 inches 41 inches 44 inches 6. Hunter is running for class president. He is painting a border on each of his election posters. If the posters are 9.5 inches wide and 11 inches tall, what is the perimeter of the posters? 20.5 inches 38 inches 41 inches 44 inches

20.5 inches 38 inches 41 inches 44 inches 6. Hunter is running for class president. He is painting a border on each of his election posters. If the posters are 9.5 inches wide and 11 inches tall, what is the perimeter of the posters? 20.5 inches 38 inches 41 inches 44 inches

A = (2 x 6) + (2 x 8) A = 8 x 6 A = ½ x 8 x 6 A = 8 + 6 7. Which of the following can be used to find the area in square centimeters of a parallelogram whose base measure 6 centimeters and height measures 8 centimeters? A = (2 x 6) + (2 x 8) A = 8 x 6 A = ½ x 8 x 6 A = 8 + 6 8 cm 6 cm

A = (2 x 6) + (2 x 8) A = 8 x 6 A = ½ x 8 x 6 A = 8 + 6 7. Which of the following can be used to find the area in square centimeters of a parallelogram whose base measure 6 centimeters and height measures 8 centimeters? A = (2 x 6) + (2 x 8) A = 8 x 6 A = ½ x 8 x 6 A = 8 + 6 8 cm 6 cm

8. To the nearest ¼ inch, how long is the key? 2 ¼ 2 ¾ in

8. To the nearest ¼ inch, how long is the key? 2 ¼ 2 ¾ in

9. A rectangular bulletin board is 8 ft long and 4 ft high. Mrs 9. A rectangular bulletin board is 8 ft long and 4 ft high. Mrs. Jones wants to cover it in shiny fabric to display artwork. Which of the following can be used to find how many square feet of fabric she needs? A = 4 x 4 A = 8 x 8 A = 8 x 4 A=2 x 8 + 2 x 4

9. A rectangular bulletin board is 8 ft long and 4 ft high. Mrs 9. A rectangular bulletin board is 8 ft long and 4 ft high. Mrs. Jones wants to cover it in shiny fabric to display artwork. Which of the following can be used to find how many square feet of fabric she needs? A = 4 x 4 A = 8 x 8 A = 8 x 4 A=2 x 8 + 2 x 4

10. Which line segment measures about 4 ¼ inches long? D

10. Which line segment measures about 4 ¼ inches long? D