Exam 2: Review of Basic Algebra

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Solve: x - 0.23x = 2105

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Solve: Solve:   =   for V = Solve:   =   for V for V

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Evaluate: m0

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Simplify: 60xy ÷ (-5xy)

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Solve: 5(2x - 4) - 3(1 - 3x) = -64

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Simplify: [(-4)4]3

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Solve: D = Solve: D =   for F for F

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Evaluate: (-0.1)4

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Solve: 2 - Solve: 2 -   x =   x +  x = Solve: 2 -   x =   x +  x + Solve: 2 -   x =   x +

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Solve: Solve:   (5x - 2) -   (16x - 3) =   + 3x (5x - 2) - Solve:   (5x - 2) -   (16x - 3) =   + 3x (16x - 3) = Solve:   (5x - 2) -   (16x - 3) =   + 3x + 3x

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Simplify: -(3m - 6m - 5) - (4 - 7m - 2m)

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Simplify: (-8ab) ÷ (8a)

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Simplify: Simplify:

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Simplify: 2(a - 1)(7a - 3) - 3(6a - 2)(2a + 1)

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After an increase of 1/9 of his current hourly wage, Pierre will receive a new hourly wage of $12.35. How much is his hourly wage before the increase?

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Simplify: x + 0.16x

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Compute: Compute:

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Simplify: (2xy)5

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Evaluate s: s = ut + Evaluate s: s = ut +   at2 for u = 20, a = 10, t = 5 at2 for u = 20, a = 10, t = 5

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Simplify: x - 0.62x

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