Exam 6: Polynomials: Factoring

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Factor. -5m(2 - m) + 4n(2 - m)

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Factor completely. -Factor completely. -

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Factor. -Factor. -

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Factor completely. -Factor completely. -

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Factor. -Factor. -

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Determine whether the following is a difference of squares. -Determine whether the following is a difference of squares. -

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Factor. -1 Factor. -1

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Factor completely. -Factor completely. -

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Factor. -Factor. -

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Find the x-intercepts of the graph of the equation. (The grids are intentionally not included.) -Find the x-intercepts of the graph of the equation. (The grids are intentionally not included.) -

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Determine whether the following is a difference of squares. -Determine whether the following is a difference of squares. -

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Find the x-intercepts of the graph of the equation. (The grids are intentionally not included.) -Find the x-intercepts of the graph of the equation. (The grids are intentionally not included.) -

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Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. -How could you solve the equation(6x + 4)(10x - 7)(7x - 3) = 0? How many equations do you need to solve? What are their solutions?

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Factor. -Factor. -  - 5x - 30 - 5x - 30

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Solve. -Use the following graph to solve Solve. -Use the following graph to solve    Solve. -Use the following graph to solve

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Factor by grouping. -Factor by grouping. -

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Solve the problem. -A number is 20 less than its square. Find all such numbers.

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Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. -Assuming you have factored out the largest common factor at the outset, why can you reject a possible factor such as (2x + 2) or (3x - 6) when you are factoring a trinomial?

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Determine whether the following is a difference of squares. - Determine whether the following is a difference of squares. -

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Solve the problem. -Within a group of n people, the number of possible handshakes, N, is given by Solve the problem. -Within a group of n people, the number of possible handshakes, N, is given by   . At a party, everybody shakes hands with every other person. If the total number of handshakes is 210, how many people are at the party? . At a party, everybody shakes hands with every other person. If the total number of handshakes is 210, how many people are at the party?

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