Exam 15: Integration
Exam 1: Review of Algebra470 Questions
Exam 2: Applications and More Algebra229 Questions
Exam 3: Functions and Graphs237 Questions
Exam 4: Lines parabolas and Systems218 Questions
Exam 5: Exponential and Logarithmic Functions258 Questions
Exam 6: Mathematics of Finance205 Questions
Exam 7: Matrix Algebra173 Questions
Exam 8: Linear Programming44 Questions
Exam 9: Introduction to Probability and Statistics126 Questions
Exam 10: Additional Topics in Probability45 Questions
Exam 11: Limits and Continuity241 Questions
Exam 12: Differentiation283 Questions
Exam 13: Additional Differentiation Topics191 Questions
Exam 14: Curve Sketching161 Questions
Exam 15: Integration261 Questions
Exam 16: Methods and Applications of Integration152 Questions
Exam 17: Continuous Random Variables88 Questions
Exam 18: Multivariable Calculus108 Questions
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The length of a side of a square is increasing at a rate of
=
.Find s as a function of t.
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Find y subject to the given conditions: y'' =
+ 5; y'(0)= 1; y(0)= 5
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The producers of a long running television show expect the number of viewers (in thousands)to decrease at a rate of V'(x)= -20 - 3x,where x is the number of weeks after the television season begins.Find the total decrease in viewers in the first three weeks by evaluating
.
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The rate of change in cost of producing a product is given by C'(x)=
+ 1.Find the increase in cost from producing 20 units to producing 80 units.
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The present value (in dollars)of a continuous flow of income of P dollars a year for t years at a rate of 100r percent compounded continuously is given by
.Evaluate this integral if
and
Give your answer in terms of e.
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