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Provide an Appropriate Response x+7x + 7 , Which Means That the Area of the Largest Square

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Provide an appropriate response.
-Consider the following figure, which is a square divided into two squares and two rectangles.  Provide an appropriate response. -Consider the following figure, which is a square divided into two squares and two rectangles.   The length of each side of the large square is  x + 7 , which means that the area of the largest square is  ( x + 7 )  ^ { 2 } . Use the formulas for the area of a square and the area of a rectangle to write the area of the largest square as a trinomial that represents the sum of the areas of the four figures that comprise it. A)   x ^ { 2 } + 14 x + 49  B)   x ^ { 2 } - 2 x + 49  C)   x ^ { 2 } + x + 49  D)   x ^ { 2 } + 7 x + 49 The length of each side of the large square is x+7x + 7 , which means that the area of the largest square is (x+7) 2( x + 7 ) ^ { 2 } . Use the formulas for the area of a square and the area of a rectangle to write the area of the largest square as a trinomial that represents the sum of the areas of the four figures that comprise it.


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