Name _____ 6__ Lesson 7 - Perimeters of Apr.__ Polygons.

Slides:



Advertisements
Similar presentations
Let’s review our shapes….
Advertisements

Circle – Formulas Radius of the circle is generally denoted by letter R. Diameter of the circle D = 2 × R Circumference of the circle C = 2 ×  × R (
Area of Regular Polygons. We will determine the area of regular polygons using notes.
Geometry 5 Level 1. Interior angles in a triangle.
Who Wants To Be A Millionaire?
Polygons Test Review. Test Review Find the missing angle. 50.
PERIMETER GRADE 3. Hello, How are you doing? Today, we are going to start a new lesson on.
2 D shapes only have two dimensions, such as width and length Some are: Polygons and Some are: Not Polygons.
The distance around the outside of a shape.
Determine the perimeter of a complex shape Perimeter- the distance around a shape Obj. #45 Some common formulas for perimeter: Square- P=4s or P=s+s+s+s.
Geometric Formulas RectangleSquare Parallelogram Triangle Ch. 5: 2 – D Measurement Trapezoid.
MATH 3A CHAPTER NINE PERIMETER AND AREA. LEARNING TARGETS AFTER YOU COMPLETE THIS CHAPTER, YOU WILL BE ABLE TO: CALCULATE PERIMETERS FOR REGULAR AND IRREGULAR.
All about Shapes Ask Boffin!.
Perimeter & Area Lessons 19 & 20.
2 pt 3 pt 4 pt 5pt 1 pt 2 pt 3 pt 4 pt 5 pt 1 pt 2pt 3 pt 4pt 5 pt 1pt 2pt 3 pt 4 pt 5 pt 1 pt 2 pt 3 pt 4pt 5 pt 1pt Triangles Polygons Similar or Congruent?
Rectangle l - length w - width Square s – side length s s s.
11.5 Area of Regular Polygons. Theorem 106 Theorem 106: The area of an equilateral triangle equals the product of one- fourth the square of a side and.
Area of Polygons. Remember your special right triangles.
Perimeter of Rectangles
Perimeter and Area of Rectangles, Squares, and Triangles
By. Circle Draw a circle in the box Tell about its attributes: sides, angles, whether or not it’s a polygon. Add any additional information you know about.
Polygons Lesson What is a polygon? A polygon is a simple, closed, two-dimensional figure formed by three or more line segments (sides). Closed?
10/28/10 ©Evergreen Public Schools Area of Regular Polygons Vocabulary: apothem.
The Apothem The apothem (a) is the segment drawn from the center of the polygon to the midpoint of the side (and perpendicular to the side)
Area & Perimeter. SHAPE OVERVIEW Rectangle Triangle Hexagon Trapezoid Square Parallelogram Pentagon Circle.
Areas of Regular Polygons Section Theorem 11.3 Area of an Equilateral Triangle: The area of an EQUILATERAL triangle is one fourth the square of.
Area of regular polygons
POLYGONS & QUADRILATERALS
Bellwork Add the special formula for the equilateral triangle below to your toolbox. Find the area of an equilateral triangle with a side of.
Geometric Probability “chance” Written as a percent between 0% and 100% or a decimal between 0 and 1. Area of “shaded” region Area of entire region Geometric.
 Hexagons have 6 sides and 6 angles and vertices.
+ Introduction to Shapes Squares and Rectangles. + Do Now: Chalk Talk.
AREA OF A REGULAR POLYGON SECTION FIND THE AREA OF THE TRIANGLE BELOW 6 in.
Perimeter LESSON 19 POWER UP CPAGE 128. Perimeter The distance around the outside Find any missing sides Add all the sides together 6 cm 5 cm.
10-3 Surface Areas of Prisms
Geometry. Line segment ray line Right angle Acute angle.
What is a “polygon”? = a closed shape with straight line segments.
Find the area of the equilateral triangle if one of the sides is 8.
Area of regular polygons
 Given a regular polygon, you can find its area by dividing the polygon into congruent, non- overlapping, equilateral triangles.
Area & Perimeter An Introduction. AREA The amount of space inside a 2-dimensional object. Measured in square units cm 2, m 2, mm 2 Example: 1 cm 2 cm.
Toddrick’s Shape Scrapbook By:Toddrick Newton. The perimeter, P, of a rectangle is given by the formula P = 2(l + w) where l is the length width of the.
Perimeter & Surface Area Today’s lesson will cover…  finding perimeter and surface area of polygons  using formulas to solve problems involving surface.
PLOYGONS!! By:edilberto zeferino!!. Right Triangle Equilateral Triangle.
7-1C Areas and Perimeters of Similar Polygons What is the relationship between the perimeter ratios of similar figures and their similarity ratio? What.
P RACTICE AND R EVIEW. 13 × (40 + 6) 87 − 9 5 × 9 40 × 10.
The Interior Angles of Polygons. Sum of the interior angles in a polygon We’ve seen that a quadrilateral can be divided into two triangles … … and a pentagon.
Area of Parallelograms, Triangles, and Rhombuses Unit 11 Section 2 Understand what is meant by the area of a polygon Know and use the formulas for the.
AREA OF REGULAR POLYGONS. REVIEW Regular polygons must be equilateral AND equiangular. A rhombus is an equilateral quadrilateral. A rectangle is an equiangular.
Unit 8 – 3 Finding Perimeter and Area Regular polygons and simple shapes with algebraic expressions.
Lesson 91 Warm Up Pg. 474.
8th Grade Math Unit 8 Review
LENGTH and PERIMETER.
Find the area of the triangle. POLYGONS Find the area of the triangle.
3rd Grade Math Module 7 Lesson 14
Interior angles in a triangle
1.6 Two Dimensional Figures
Objective: To find the perimeters and areas of similar figures.
Area of Shapes.
LI: to calculate the perimeter of regular polygons.
Hexagon (all sides the same)
Exploring Polygons.
Finding the Area of Rectangles and Parallelograms
1-5 Geometric Formulas Polygons
Area of Parallelogram.
Perimeter word problem
Standards:.
Area & Perimeter.
By- Sabrina,Julianna, and Killian
Area and Perimeter Triangles.
Presentation transcript:

Name _____ 6__ Lesson 7 - Perimeters of Apr.__ Polygons

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons Objective: to develop and apply formulas to determine the perimeters of polygons.

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE P = 4cm P = 8cm P = 6cm P = 12cm P = 9cm P = 13cm P = 7cm P = 8cm P = 16cm P = 12cm P = 10cm P = 11cm

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons EXPLORE For rules (or formulas) to calculate the perimeter, See next page.

Name____ Perimeter Formulas 6__

ShapeDrawing Formula

Name____ Perimeter Formulas 6__ ShapeDrawing Formula a. 5b.

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral Triangle 2. Square or Rhombus 3. Pentagon 4. Hexagon 5a. Rectangle 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral Triangle 2. Square or Rhombus 3. Pentagon 4. Hexagon 5a. Rectangle 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral P = l X 3 Triangle 2. Square or Rhombus 3. Pentagon 4. Hexagon 5a. Rectangle 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral P = l X 3 Triangle 2. Square P = l X 4 or Rhombus 3. Pentagon 4. Hexagon 5a. Rectangle 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral P = l X 3 Triangle 2. Square P = l X 4 or Rhombus 3. Pentagon P = l X 5 4. Hexagon 5a. Rectangle 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral P = l X 3 Triangle 2. Square P = l X 4 or Rhombus 3. Pentagon P = l X 5 4. Hexagon P = l X 6 5a. Rectangle 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral P = l X 3 Triangle 2. Square P = l X 4 or Rhombus 3. Pentagon P = l X 5 4. Hexagon P = l X 6 5a. RectangleP = ( l + w ) X2 or P = 2 l + 2 w 5b. Parallelo- gram

Name____ Perimeter Formulas 6__ ShapeDrawing Formula 1. Equilateral P = l X 3 Triangle 2. Square P = l X 4 or Rhombus 3. Pentagon P = l X 5 4. Hexagon P = l X 6 5a. RectangleP = ( l + w ) X2 or P = 2 l + 2 w 5b. Parallelo-P = ( l + w ) X2 gram or P = 2 l + 2 w

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5 #1a) 8cm b) 6cm 3cm 3cm 2cm 2cm 6cm #1c) 2cm d) 6cm 2.5cm 2.5cm 5cm 5cm

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5 #1a) 8cm b) 6cm 3cm 3cm 2cm 2cm 6cm P = 2 X ( l + w)P = 2 X (l +w) = 2 X (8cm + 3cm) = 2 X (6cm +2cm) = 2 X 11cm = 22cm = 2 X 8cm = 16cm #1c) 2cm d) 6cm 2.5cm 2.5cm 5cm 5cm P = 2cm + 5cm + (2X2.5cm)P = 5cm + (2X6cm) = 2cm + 5cm + 5cm = 5cm + 12cm = 12cm = 17cm

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5 #1a) 8cm b) 6cm 3cm 3cm 2cm 2cm 6cm P = 2 X ( l + w)P = 2 X (l +w) = 2 X (8cm + 3cm) = 2 X (6cm +2cm) = 2 X 11cm = 22cm = 2 X 8cm = 16cm #1c) 2cm d) 6cm 2.5cm 2.5cm 5cm 5cm P = 2cm + 5cm + (2X2.5cm)P = 5cm + (2X6cm) = 2cm + 5cm + 5cm = 5cm + 12cm = 12cm = 17cm #3a) 4cm b) 3.7cm 2.5cm 3cm 1.5cm 2.5cm 1cm P = P = cm = 9.5cm = 8.7 cm

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5 #1a) 8cm b) 6cm 3cm 3cm 2cm 2cm 6cm P = 2 X ( l + w)P = 2 X (l +w) = 2 X (8cm + 3cm) = 2 X (6cm +2cm) = 2 X 11cm = 22cm = 2 X 8cm = 16cm #1c) 2cm d) 6cm 2.5cm 2.5cm 5cm 5cm P = 2cm + 5cm + (2X2.5cm)P = 5cm + (2X6cm) = 2cm + 5cm + 5cm = 5cm + 12cm = 12cm = 17cm #3a) 4cm b) 3.7cm 2.5cm 3cm 1.5cm 2.5cm 1cm P = cm P = cm = 9.5cm = 8.7 cm No, you can’t write a rule for these polygons because all sides are different lengths.

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5 #1a) 8cm b) 6cm 3cm 3cm 2cm 2cm 6cm P = 2 X ( l + w)P = 2 X (l +w) = 2 X (8cm + 3cm) = 2 X (6cm +2cm) = 2 X 11cm = 22cm = 2 X 8cm = 16cm #1c) 2cm d) 6cm 2.5cm 2.5cm 5cm 5cm P = 2cm + 5cm + (2X2.5cm)P = 5cm + (2X6cm) = 2cm + 5cm + 5cm = 5cm + 12cm = 12cm = 17cm #3a) 4cm b) 3.7cm 2.5cm 3cm 1.5cm 2.5cm 1cm P = cm P = cm = 9.5cm = 8.7 cm No, you can’t write a rule for these polygons because all sides are different lengths. #5) P = 6 X s = 40cm X 6 =

Name _____Lesson 7 - Perimeters of Gr. 6__ Polygons PRACTICE - Page 229 #1, #3, #5 #1a) 8cm b) 6cm 3cm 3cm 2cm 2cm 6cm P = 2 X ( l + w)P = 2 X (l +w) = 2 X (8cm + 3cm) = 2 X (6cm +2cm) = 2 X 11cm = 22cm = 2 X 8cm = 16cm #1c) 2cm d) 6cm 2.5cm 2.5cm 5cm 5cm P = 2cm + 5cm + (2X2.5cm)P = 5cm + (2X6cm) = 2cm + 5cm + 5cm = 5cm + 12cm = 12cm = 17cm #3a) 4cm b) 3.7cm 2.5cm 3cm 1.5cm 2.5cm 1cm P = cm P = cm = 9.5cm = 8.7 cm No, you can’t write a rule for these polygons because all sides are different lengths. #5) P = 6 X s = 40cm X 6 = 240cm = 2.4m The perimeter of the base of the skylight is 2.4m.