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The Distributive Property and Area Models. Find the area of the rectangle. Area = length x width. 6 ft. 24 ft. Find the area of the rectangle. Area = length x width. 6 ft. 24 ft. Find the area of the rectangle. Area = length x width. 6 ft. 20 ft + 4 ft.
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Find the area of the rectangle.Area = length x width 6 ft 24 ft
Find the area of the rectangle.Area = length x width 6 ft 24 ft
Find the area of the rectangle.Area = length x width 6 ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width 6 ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width 6 ft 6 ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Find the area of each rectangle. 6 ft 6 ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Find the area of each rectangle. 6 ft 6 ft 6 x 20 = 120 sq ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Find the area of each rectangle. 6 ft 6 ft 6 x 20 = 120 sq ft 6 x 4 = 24 sq ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Find the area of each rectangle. 6 ft 6 ft 120 sq ft 24 sq ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Now put the two rectangles back together. 6 ft 6 ft 120 sq ft 24 sq ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Now put the two rectangles back together. 6 ft 120 sq ft 24 sq ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Now put the two rectangles back together. 6 ft 120 sq ft 24 sq ft 20 ft + 4 ft
Find the area of the rectangle.Area = length x width Now put the two rectangles back together. 6 ft 120 sq ft + 24 sq ft 24 ft
Find the area of the rectangle.Area = length x width Now put the two rectangles back together. 6 ft 144 sq ft 24 ft
A swimming pool has a shallow end and a deep end. Find the surface area of the pool. deepwater 8 yds shallow water 5 yds 10 yds
Break the pool into a deep end and a shallow end. deepwater 8 yds 8 yds shallow water 10 yds 5 yds
Find the area of the deep end. deepwater 8 yds 8 yds shallow water 10 yds 5 yds
Find the area of the deep end. 8 x 5 = 40 8 yds 8 yds shallow water 10 yds 5 yds
Find the area of the shallow end. 8 x 5 = 40 8 yds 8 yds shallow water 10 yds 5 yds
Find the area of the shallow end. 8 x 5 = 40 8 yds 8 yds 8 x 10 = 80 10 yds 5 yds
Now sum the two areas together. 8 x 5 = 40 8 yds 8 yds 8 x 10 = 80 10 yds 5 yds
Now sum the two areas together. 40 80 + 8 yds 10 yds 5 yds
40 + 80 = 120 square yards 40 80 8 yds 5 yds 10 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 9 yds 5 yds 20 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 9 yds 9(5 + 20) 5 yds 20 yds
Find the areas for each individual rectangle. 9 yds 5 yds 20 yds
Find the areas for each individual rectangle. 9 yds (9 x 5) 5 yds 20 yds
Find the areas for each individual rectangle. 9 yds (9 x 5) (9 x 20) 5 yds 20 yds
Sum the two areas. 9 yds + (9 x 5) (9 x 20) 5 yds 20 yds
(9 x 5) + (9 x 20) = area 9 yds (9 x 5) (9 x 20) 5 yds 20 yds
(40) + (180) = area 9 yds (40) (180) 5 yds 20 yds
(40) + (180) = area 212 yds2 9 yds 5 yds 20 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 3 x 6
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 3 x 6 The length can be represented by x + 6.
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 3 x 6 Therefore, the area can be expressed as 3(x + 6) or 3x + 18
The expression 10x + 15 can represent the area of the figure below. 10x 15 Find the expression that represents the length and the width. This problem was taken from the 6th Grade Mathematics Unpacked Content Document
First, find the greatest common factor to represent the width. 10x 15 What is the greatest common factor? This problem was taken from the 6th Grade Mathematics Unpacked Content Document
The GCF is 5. 5 10x 15 2x 3 Then use the distributive property to find the length (2x + 3) This problem was taken from the 6th Grade Mathematics Unpacked Content Document
The factors (dimensions) of this figure would be 5(2x + 3) 5 2x 3 This problem was taken from the 6th Grade Mathematics Unpacked Content Document
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 yds 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4(3 + 9) 4 yds 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 yds 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 yds 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 yds 4 yds 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 yds 4 yds 4 x 3 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 yds 4 yds 4 x 3 4 x 9 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 x 3 4 x 9 4 yds 4 yds 3 yds 9 yds
Write an expression that shows how to find the area of the rectangle and uses the distributive property. 4 x 3 4 x 9 4 yds 3 yds 9 yds