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10.3: Areas of Partitioned Rectangles

For each rectangle, write expressions for the length and
width and two expressions for the total area. Record
them in the table.
A
B
C
a
5
6
Х
1 1
3
علما
3
D
E
F
6
8
3x
8
рррр
6
m
5

10.3: Areas of Partitioned Rectangles For each rectangle, write expressions for the-example-1
User Jabbson
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1 Answer

10 votes

Answer:

B) Width 1/3, Length 6 + x, Area as a product of width times length 1/3 (6+x), Area as a sum of the areas of smaller rectangles ((1/3) * 6) + 1/3x

C) Width r, Length 1+1+1, Area as a product of width times length r(1+1+1), Area as a sum of the areas of smaller rectangles r1+r1+r1

D) Width 6, Length p+p+p+p, Area as a product of width times length 6(p+p+p+p), Area as a sum of the areas of smaller rectangles 6p+6p+6p+6p

E) Width m, Length 6 + 8, Area as a product of width times length m(6 + 8), Area as a sum of the areas of smaller rectangles m6 + m8

F) Width 5, Length 3x + 8, Area as a product of width times length 5(3x + 8), Area as a sum of the areas of smaller rectangles 5(3x) + (5*8)

Explanation:

Area would be the width times length and for the areas as the sum you would just calculate the area of the smaller rectangles and add them.

User Dvillaj
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