Exam 1: Equations and Inequalities

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Solve the problem. -A rock falls from a tower that is 176 feet high. As it is falling, its height is given by the formula h=176−16t2h = 176 - 16 t ^ { 2 } . How many seconds (in tenths) will it take for the rock to hit the ground (h=0)( h = 0 ) ?

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Evaluate the discriminant for the equation. Then use it to predict the number of distinct solutions, and whether they are rational, irrational, or nonreal complex. - 8+3z2=3z8 + 3 z ^ { 2 } = 3 z

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Solve the problem. -Walt made an extra $8000 last year from a part-time job. He invested part of the money at 3% and the rest at 3.25%. He made a total of $247.50 in interest. How much was invested at 3.25%?

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Solve the inequality. Write the solution set in interval notation. - ∣x−5∣≥0| x - 5 | \geq 0

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Graph the solution set. - ∣x∣>−1| x | > - 1  Graph the solution set. - | x | > - 1

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Decide whether or not the equations are equivalent. - x=-3 =9

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Evaluate the discriminant for the equation. Then use it to predict the number of distinct solutions, and whether they are rational, irrational, or nonreal complex. - t2+6t+9=0t ^ { 2 } + 6 t + 9 = 0

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Solve the equation. - 10+x+11−5x=−1\sqrt { 10 + x } + \sqrt { 11 - 5 x } = - 1

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Find the sum or difference. Write the answer in standard form. - 9i+(−9−i)9 \mathrm { i } + ( - 9 - \mathrm { i } )

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Solve the problem. -Mardi received an inheritance of $60,000. She invested part at 1.25% and deposited the remainder in tax-free bonds at 2%. Her total annual income from the investments was $825. Find the amount Invested at 1.25%.

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Solve the inequality. Write the solution set in interval notation. - x3−8x2>0x ^ { 3 } - 8 x ^ { 2 } > 0

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Solve the equation. - x2−13=0x ^ { 2 } - 13 = 0

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Solve the equation. - 10x−2=1+12x+2\frac { 10 } { x - 2 } = 1 + \frac { 12 } { x + 2 }

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Solve the equation by completing the square. - 4x2−2x−6=04 x ^ { 2 } - 2 x - 6 = 0

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Solve the equation. - ∣2x+2∣=5\left| \frac { 2 } { x + 2 } \right| = 5

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Solve the equation by the square root property. - x2=49x ^ { 2 } = 49

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Solve the equation. - 2x+3−x+1=1\sqrt { 2 x + 3 } - \sqrt { x + 1 } = 1

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Indicate whether the statement is true always, sometimes, or never. -When i is raised to an even power, the result is -1.

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Find the values of a, b, and c for which the quadratic equation ax2+bx+c=0a x ^ { 2 } + b x + c = 0 has the given numbers as solutions. Then use those values to write a quadratic equation. - 2i,−2i2 i , - 2 i

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Solve the problem. -The length of a rectangle is 10 inches more than its width. If 5 inches are taken from the length and added to the width, the figure becomes a square with an area of 121 square inches. What are the Dimensions of the original figure?

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