1.   Find (3a + 4b)2
    A. 9a2 + 24ab + 16b2
    B. 3a2 + 24ab + 4b2
    C. 9a2 + 16b2
    D. 9a2 + 12ab + 16b2
    Hint

  2.   State the excluded values of a and b in the expression .
    A. B.
    C. D.
    Hint

  3.   Simplify .
    A. B.
    C. D.
    Hint

  4.   Express in simplest form.
    A. B.
    C. 2 D.
    Hint

  5.   Find .
    A. B.
    C. D.
    Hint

  6.   Start with a square with side length. Create a large rectangle by adding two more squares of the same size, and remove a strip with a width of 1. What is the area of the new rectangle?
   
    A. x (3x – 1) = 3x2x B. x (x – 1) = x2x
    C. x (3x + 1) = 3x2 + x D. x (x + 3) = x2 + 3x
    Hint

  7.   Use the distributive property to expand the expression.4a (2 + 7a)
    A. 8 + 28a2 B. 8a + 28a2
    C. 8a + a2 D. 6a + 28a2
    Hint

  8.   Multiply the pair of binomials.(y + 2)( y – 6)
    A. y2 – 4y – 12 B. y2 + 4y + 12
    C. y2 – 4y + 12 D. y2 + 4y – 12
    Hint

  9.   Multiply the pair of binomials.(4z – 2)(4z – 1)
    A. 16z2 – 12z + 2 B. 16z2 – 2
    C. 16z2 – 12z – 2 D. 16z2 + 12z – 2
    Hint

  10.   Use the difference of two squares to find the product.
    A. (60 + 1)(60 – 1) = 3,600 – 1 = 3,599
    B. –(60 + 1)(60 + 1) = –3,600 – 120 – 1 =– 3,721
    C. (60 + 1)(60 + 1) = 3,600 + 120 + 1 = 3,721
    D. –(60 + 1)(60 – 1) = –3,600 + 1 = –3,599
    Hint



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