Exam 3: Quadratic Functions and Equations; Inequalities

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Express the number in terms of i. - 4- \sqrt { - 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)=3x2+18x+81f ( x ) = - 3 x ^ { 2 } + 18 x + 81

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Solve and write interval notation for the solution set. - 4x15>4\left| \frac { 4 x - 1 } { 5 } \right| > 4

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Consider only the discriminant, b24acb ^ { 2 } - 4 a c to determine whether one real-number solution, two different real-number solutions, or two different imaginary-number solutions exist. - 5x=0| 5 x | = 0

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Find the vertex of the parabola. - f(x)=2x220x54f ( x ) = - 2 x ^ { 2 } - 20 x - 54

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Simplify. Write your answers in the form of a+bi, where a and b are real numbers. - 2+8i34i\frac { \sqrt { 2 } + 8 i } { 3 - 4 i }

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Simplify. Write your answer in the form a + bi, where a and b are real numbers. - (8+4i)+(11+4i)( - 8 + 4 \mathrm { i } ) + ( 11 + 4 \mathrm { i } )

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Solve by completing the square to obtain exact solutions. - 9x2+27x+20=09 x ^ { 2 } + 27 x + 20 = 0

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Solve. - 16x2+4x+16=xx464x364\frac { 16 } { x ^ { 2 } + 4 x + 16 } = \frac { x } { x - 4 } - \frac { 64 } { x ^ { 3 } - 64 }

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Solve and write interval notation for the solution set. - 4x<3| 4 x | < 3

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Solve. - x+6+2x=4\sqrt { x + 6 } + \sqrt { 2 - x } = 4

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Solve the problem. -The length of a rectangle is three inches more than the width. The area of the rectangle is 304 inches. Find the width of the rectangle.

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Solve and write interval notation for the solution set. - 3x7>6| 3 x - 7 | > - 6

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Find the vertex of the parabola. - f(x)=3x2+24x51f ( x ) = - 3 x ^ { 2 } + 24 x - 51

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Find the zeros of the function. Give exact answers. - f(x)=2x2+11x+3f ( x ) = 2 x ^ { 2 } + 11 x + 3

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Simplify. - (4i)4( 4 i ) ^ { 4 }

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Find the range of the given function. - f(x)=x214x+58f ( x ) = x ^ { 2 } - 14 x + 58

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Find the zeros of the function. Give exact answers. - f(x)=x25x8f ( x ) = x ^ { 2 } - 5 x - 8

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State whether the function is linear or quadratic. - f(x)=5+2x2f ( x ) = 5 + 2 x ^ { 2 }

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Solve. - xx55x+5=50x225\frac { x } { x - 5 } - \frac { 5 } { x + 5 } = \frac { 50 } { x ^ { 2 } - 25 }

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