Exam 12: Mathematical Problem Set
Exam 1: Functions and Graphs50 Questions
Exam 2: Polynomial, Power, and Rational Functions52 Questions
Exam 3: Exponential, Logistic, and Logarithmic Functions52 Questions
Exam 4: Trigonometric Functions50 Questions
Exam 5: Analytic Trigonometry50 Questions
Exam 6: Applications of Trigonometry52 Questions
Exam 7: Systems and Matrices50 Questions
Exam 8: Analytic Geometry in Two and Three Dimensions52 Questions
Exam 9: Discrete Mathematics62 Questions
Exam 10: An Introduction to Calculus: Limits, Derivatives, and Integrals37 Questions
Exam 11: P Prerequisites52 Questions
Exam 12: Mathematical Problem Set128 Questions
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Arturo invests $2700 in a savings account that pays 9% interest, compounded quarterly. If there are no other transactions, when will his balance reach $4550?
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A ball is thrown from the ground with initial velocity 35ft/sec at an angle of elevation of . Let t=0 be the time when the ball is thrown. Using the position function in parametric form, what is the maximum height of the ball if air resistance is neglected?A ball is thrown from the ground with initial velocity 35ft/sec at an angle of elevation of . Let t=0 be the time when the ball is thrown. Using the position function in parametric form, what is the maximum height of the ball if air resistance is neglected?
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About 17.86 ft
Determine the range of
Express your answer in interval notation.
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Approximately
Three sides of a fence and a wall form a rectangular enclosure. The total length of a fence used for the three sides is 160 feet. Let x be the length of the two sides perpendicular to the wall as shown.
Write the area A of the enclosure as a function of the length x . For what values of x will the area be 5,500 square feet?

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Find the equation of the parabola that passes through (4,7) and has vertex (2,-5) . Express your answer in the standard form for a quadratic function.
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An airplane is flying on a bearing east of north at . Express the velocity of the airplane as a vector.
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Graph the relation defined by the parametric equations when
y(t)=t+2 .
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Melanie invests in a savings account that pays interest, compounded monthly. If there are no other transactions, when will her balance reach
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Geoff invests $5,000 at 8.2% for 12 years. If the interest is compounded daily (use 360 days for the year), what will the investment be worth in 12 years?
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Solve the inequality |x-8|>4 . Express your answer in interval notation.
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What are the four roots of
Express the answers in trigonometric form.
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Sketch the region of feasible points and solve the linear programming problem.
Maximize C=-3 x+2 y , subject to:
x\geq0 y\geq3 x+3y\leq18 x+y\geq8
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Use synthetic division to show that the number c=-3 is a lower bound for the zeros of
Be sure to reference any properties, theorems or tests used.
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There are 12 balls in a box that are numbered 1 through 12. A ball is selected and replaced, then a second ball is selected. What is the probability that the first ball selected will be a 7 and the second ball selected will not be a 2 ?
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