Question: I need help with these Gan every expression be factored? Build and sketch each expression below as a rectangle if possible. Then write an eguation

I need help with these

I need help with these Gan every expression be factored? Build andsketch each expression below as a rectangle if possible. Then write aneguation showing that the area is egual to the product of its

Gan every expression be factored? Build and sketch each expression below as a rectangle if possible. Then write an eguation showing that the area is egual to the product of its side length factors. Check by multiplying the factors to get the original expression. lt the expression cannot be built as a rectangular area, explain why no rectangle exists and thus why the expression cannot be factored. a. [10 points] 2x2 + 7x + s b. [10 points] 6x2 + 7x +2 c. [10 points] 1:2 +43; +1 d. [1'3l points] 239! + 6x +y2 + 3y [10 points] Factor x- - 3x + 2 with algebra tiles by: a. Building and sketching a rectangular figure representing the expression. b. Identifying the side lengths of the rectangle. Although it may sound counterintuitive, or opposite of what you first think, label the lengths that are represented by a negative tiles as -1 or -x. 1 Sem B Unit 6 Unit Activity 4 c. Writing an equation showing that the area is equal to the product of is side length factors. Check by multiplying the factors to get the original expression.[10 points] Sometimes zero pairs must be added to close the rectangle. Adding zero pairs does not change the value of the original expression since they, like their name implies, equate to 0. For example, if you need to add an x tile, you MUST also add a x tile to keep the balance of the expression. Factor 2:62 +x 6 with algebra tiles by: a. Building and sketching a rectangular gure representing the expression. Indicate the zero pairs you added to close the rectangle. b. Identifying the side lengths of the rectangle. Remember to use negative lengths appropriately. c. Writing an eguaon showing that the area is equal to the product of its side length factors. Check by muttiplying the factors to get the original expression

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