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The Distributive Property. The distributive property is mental math strategy that can be used when multiplying. 43 x 5 =?. Break apart the double-digit number. 43 x 5 =?. 40 3. +. Then multiply each part by 5. 43 x 5 =?. 40 3. +. x 5 x 5.
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The distributive property is mental math strategy that can be used when multiplying. 43 x 5 =?
Break apart the double-digit number. 43 x 5 =? 40 3 +
Then multiply each part by 5. 43 x 5 =? 40 3 + x 5x 5
Then multiply each part by 5. 43 x 5 =? 40 3 + x 5x 5 200 15
Finally, sum your two products 43 x 5 =215 40 3 + x 5x 5 200 15 + = 215
Let’s look at another example. 53 x 6 = ?
Break apart the double-digit number. 53 x 6 = ?
Break apart the double-digit number. 53 x 6 = ? 50 3 +
Multiply each part by 6. 53 x 6 = ? 50 3 + x 6x 6
Multiply each part by 6. 53 x 6 = ? 50 3 + x 6x 6 300 18
Sum the two products. 53 x 6 = 318 50 3 + x 6x 6 300 + 18 = 318
There are three steps to the distributive property. 4 x 28 =
There are three steps to the distributive property. 4 x 28 = 1) Break apart the double-digit number.
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) 1) Break apart the double-digit number.
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) • Break apart the double-digit number. • Multiply each part by 4. (distribute the 4)
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) = (4 x 20) + (4 x 8) • Break apart the double-digit number. • Multiply each part by 4. (distribute the 4)
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) = (4 x 20) + (4 x 8) • Break apart the double-digit number. • Multiply each part by 4. (distribute the 4) • Sum the two products.
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) = 80 + (4 x 8) • Break apart the double-digit number. • Multiply each part by 4. (distribute the 4) • Sum the two products.
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) = 80 + 32 • Break apart the double-digit number. • Multiply each part by 4. (distribute the 4) • Sum the two products.
There are three steps to the distributive property. 4 x 28 = 4 x (20 + 8) = 80 + 32 = 112 • Break apart the double-digit number. • Multiply each part by 4. (distribute the 4) • Sum the two products.
In this example, the 5 was distributed. 5 x 38 = 5 x (30 + 8) = (5 x 30) + (5 x 8)
In this example, the 7 was distributed. 7 x 46 = 7 x (40 + 6) = (7 x 40) + (7 x 6)
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