Exam 2: Equations and Inequalities

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Solve the quadratic inequality. Write the solution set in interval notation. - (5+4x)2≥−4( 5 + 4 x ) ^ { 2 } \geq - 4

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A boat is 180 feet from the base of cliff. If the distance from the top of the cliff to the boat is 45 more than twice the height of the cliff. Find the height of the cliff. Round to the nearest tenth of a foot if necessary.

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Decide what values of the variable cannot possibly be solutions for the equation. - xx−3−1x+9=10x2+6x−27\frac { x } { x - 3 } - \frac { 1 } { x + 9 } = \frac { 10 } { x ^ { 2 } + 6 x - 27 }

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Solve the formula for the indicated variable. - S=2πrh+2πr2S = 2 \pi r h + 2 \pi r ^ { 2 } , for hh

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Decide whether or not the equations are equivalent. - =49 z=7

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Graph the solution set. - ∣x−2∣+3=6| x - 2 | + 3 = 6

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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. - 2y2=−5y−62 y ^ { 2 } = - 5 y - 6

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The area of a square is numerically 77 more than the perimeter. Find the length of the side.

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Solve the inequality. Write the solution set in interval notation. - ∣7−x∣≥9| 7 - x | \geq 9

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Solve the problem. -Helen Weller invested $12,000 in an account that pays 1.25% simple interest. How much additional money must be invested in an account that pays 3.5% simple interest so that the average return on the two investments Amounts to 2%?

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Graph the solution set. - ∣7x+98∣=1\left| \frac { 7 x + 9 } { 8 } \right| = 1

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Solve and graph the inequality. Give answer in interval notation. - −3(4x−1)<−15x+9- 3 ( 4 x - 1 ) < - 15 x + 9  Solve and graph the inequality. Give answer in interval notation. - - 3 ( 4 x - 1 ) < - 15 x + 9

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Find the sum or difference. Write the answer in standard form. - 3i+(−9−i)3 \mathrm { i } + ( - 9 - \mathrm { i } )

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Solve the equation by completing the square. - 4x2−4x−8=04 x ^ { 2 } - 4 x - 8 = 0

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Identify the number as real, complex, pure imaginary, or nonreal complex. More than one of these descriptions may apply. - 5\sqrt { 5 }

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A ball is dropped from a cliff that is 368 feet high. The distance S (in feet) that it falls in t seconds is given by the formula S = 16t2. How many seconds (to tenths) will it take for the ball to hit the ground?

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Graph the solution set. - ∣−6+7x∣=∣9−6x∣| - 6 + 7 x | = | 9 - 6 x |

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Simplify the power of i. - i30\mathrm { i } ^ { 30 }

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Solve the problem. -From a point on a river, two boats are driven in opposite directions, one at 9 miles per hour and the other at 11 miles per hour. In how many hours will they be 40 miles apart?

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A flare fired from the bottom of a gorge is visible only when the flare is above the rim. If it is fired with an initial velocity of 112ft/sec112 \mathrm { ft } / \mathrm { sec } , and the gorge is 192ft192 \mathrm { ft } deep, during what interval can the flare be seen? (h=−16t2+v0t+h0)\left( h = - 16 t ^ { 2 } + v _ { 0 } t + h _ { 0 } \right)

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