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| 1) Define factors.
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| 2) Define a multiple and give an example.
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| 3) Explain what common factors are and give an example.
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| 4) Define a prime number.
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| 5) Explain what composite numbers are.
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For the following problems, factor each number into prime factors. (Hint: Use a factor tree.)
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| 6) 900
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| 7) 96
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| 8) 54
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| 9) Factor the polynomial.
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| 10) Factor the polynomial.
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| 11) Factor the polynomial.
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| 12) Factor the polynomial.
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| 13) Factor the polynomial.
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| 14) Factor by grouping.
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| 15) Factor by grouping.
Hint: You may need to factor out a negative number.
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| 16) Factor the trinomial.
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| 17) Factor the trinomial.
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| 18) Factor the trinomial.
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| 19) Factor the trinomial.
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| 20) Explain how the signs of the trinomial affect the signs of the factors.
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Factoring Trinomials in the form of ax2 + bx + c (a > 1)
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| 21) Explain the factoring process of trial and error.
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| 22) Factor using trial and error.
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| 23) Factor using trial and error.
Hint: These factors will have different signs for the constant term.
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| 24) Factor using trial and error.
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| 25) Factor using trial and error.
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| 26) Factor using difference of squares.
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Solving Quadratic Equations
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| 28) What are the zeros of a quadratic equation?
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| 29) Solve the equation by factoring.
Hint: Factor first, then set each factor equal to zero and solve each equation separately for the two answers
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| 30) Solve the equation by factoring.
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| 31) Solve the equation by factoring.
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| 32) Solve the equation by factoring.
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| 33) Solve the equation for “x.”
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| 34) Solve the equation for “z.”
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| 35) If you were directed by your school to complete Offline Activities for this course, please enter the information on the Log Entry form. |
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| No offline activities found |
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