Exam 3: Quadratic Functions and Equations; Inequalities

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Solve. - y7+4=0\sqrt { \mathrm { y } - 7 } + 4 = 0

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Express the number in terms of i. - 19- \sqrt { - 19 }

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Solve by completing the square to obtain exact solutions. - 2x2+7x+3=02 x ^ { 2 } + 7 x + 3 = 0

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Solve. - x2+12x+36=17x ^ { 2 } + 12 x + 36 = 17

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Solve the inequality and graph the solution set. - x7| x | \geq 7  Solve the inequality and graph the solution set. - | x | \geq 7

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Solve. - 1t+13t+15t=9\frac { 1 } { t } + \frac { 1 } { 3 t } + \frac { 1 } { 5 t } = 9

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Solve. - 84x+3=58 - | 4 x + 3 | = 5

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Use the given graph to find the x-intercepts and zeros of the function. -Use the given graph to find the x-intercepts and zeros of the function. -

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Find the range of the given function. - f(x)=2x212x24f ( x ) = - 2 x ^ { 2 } - 12 x - 24

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Solve the inequality and graph the solution set. - 3x+62>3\left| \frac { 3 x + 6 } { 2 } \right| > 3  Solve the inequality and graph the solution set. - \left| \frac { 3 x + 6 } { 2 } \right| > 3

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Simplify. - i10i^{10}

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Simplify. Write your answers in the form of a+bi, where a and b are real numbers. - 6i(2+5i)- 6 i ( - 2 + 5 i )

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Solve and write interval notation for the solution set. - 11x7<4| 11 x - 7 | < - 4

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Find the intervals on which the function is increasing and the intervals on which the function is decreasing. - f(x)=12x22x72f ( x ) = \frac { 1 } { 2 } x ^ { 2 } - 2 x - \frac { 7 } { 2 }

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Solve. -The length and width of a rectangle have a sum of 84. What dimensions give the maximum area?

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Match the equation to the correct graph. - y=(x+6)2y = ( x + 6 ) ^ { 2 }

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Express the number in terms of i. - 9\sqrt { - 9 }

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Solve. - 10+x+115x=1\sqrt { 10 + x } + \sqrt { 11 - 5 x } = - 1

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Find the zeros of the function. Give exact answers. - f(x)=x29x+3f ( x ) = x ^ { 2 } - 9 x + 3

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Solve graphically. Round solutions to three decimal places, where appropriate. - 3x2+32x+14=03 x ^ { 2 } + 32 x + 14 = 0

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