Advanced Placement Calculus 2016 Graphical Numerical Algebraic Fifth Edition Student Edition
5th Edition
ISBN: 9780133311617
Author: Prentice Hall
Publisher: Prentice Hall
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(9) Determine whether the improper integral converges or diverges. Evaluate the integral if it
converges.
(a)
(c) Lo
dx
16+ 25x²
x dx
1+x²
x² e dx
(d)
(e)
0
3
x²e-x³
dx
x(lnx) 2022
dx
9-x²
dx
(g)
(i)
r3
d.x
√9-x²
dx
√9-x
I 20
x² ln x dx
Determine the integral diverges or converges
(b) Find the value of each convergent improper integral
and show why each divergent improper integral is divergent.
- dx (ii) ƒ2² (z-¹⁄2)² dx_(iii) ƒÃ° e²-ª dx
1
(i) f₂0 2+2
၂၀
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Similar questions
- (2) Determine whether each improper integral converges or diverges. If it is convergent find the value (a) [¹1/10 (b) So x4 dx e -3x dxarrow_forwardFor what value(s) of k the improper integral dx (x + 4)k -3 converges? (a) k = 1 (b) k >1 (c) k > 1 (d) k < 1arrow_forwardThe integral of ƒ In(ln(x))dx can not be expressed as a finite sum of functions. What do we call these types of integrals? (A) elementary (B) divergent (C) non-elementary (D) convergentarrow_forward
- Evaluate the integral that converge dx (2x- 1)3arrow_forwardWhat is the total change of f(x), if f'(x) = 3x + 1, over the interval [1, 5]? O -40 O 40 O 42.5 O 45arrow_forwardFind the value of the constant C for which the integral C / (√²+1-1/2+1) 4² :) dx 3x 0 converges. Evaluate the integral for this value of C. C = Value of convergent integral =arrow_forward
- Explain why the improper integral (x + 3) sin(x) dx L. (x² + 1)(x² + 4)² is convergent. 8arrow_forward1arrow_forwardThe function values f(x) in the table below is increasing for 0 < x < 12. 0 369 12 f(x) 34 35 37 42 44 (A) Find a right-hand sum to estimate the integral of f(x) dx using all possible intervals in the table above having either Ax = 3 or Ax = 6. Ax = 3, Integral Estimate = Σ Ax = 6, Integral Estimate = Σ (B) Which of the two answers in part (A) is more accurate? Ax = Σ is more accurate (Be sure that you can explain why.) (C) Find a left-hand sum to estimate the integral using Ax = 3. Integral Estimate = Σarrow_forward
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