Determine the most appropriate method or integral formula for evaluating the given integral. Next, evaluate the integral.
?
I. Integration by parts

?

A. I. Integration by parts;
B.
C.
D.
E. not integrable by any of the techniques we have studied
Answer: A
You might also like to view...
Find the probability.What is the probability that the arrow will land on an odd number?
A. 1
B.
C.
D. 0
Find the center, transverse axis, vertices, foci, and asymptotes of the hyperbola. -
= 1
A. center at (0, 0)
transverse axis is x-axis
vertices at (-9, 0) and (9, 0)
foci at (- , 0) and (
, 0)
asymptotes of y = - and y =
B. center at (0, 0)
transverse axis is y-axis
vertices at (0, -7) and (0, 7)
foci at (- , 0) and (
, 0)
asymptotes of y = - and y =
C. center at (0, 0)
transverse axis is x-axis
vertices at (-7, 0) and (7, 0)
foci at (- , 0) and (
, 0)
asymptotes of y = - and y =
D. center at (0, 0)
transverse axis is x-axis
vertices at (-7, 0) and (7, 0)
foci at (-9, 0) and (9, 0)
asymptotes of y = - and y =
For the rational function below (i) Find the intercepts for the graph; (ii) Determine the domain; (iii) Find any vertical or horizontal asymptotes for the graph; (iv) Sketch any asymptotes as dashed lines. Then sketch the graph of y = f(x).f(x) =
A. (i) x intercept: - ; y intercept: -
(ii) Domain: all real numbers except -2
(iii) Vertical asymptote: x = -2; horizontal asymptote: y = -2
(iv)
B. (i) x intercept: ; y intercept: -
(ii) Domain: all real numbers except 2
(iii) Vertical asymptote: x = 2; horizontal asymptote: y = -2
(iv)
C. (i) x intercept: ; y intercept: -
(ii) Domain: all real numbers except 2
(iii) Vertical asymptote: x = 2; horizontal asymptote: y = -2
(iv)
D. (i) x intercept: - ; y intercept: -
(ii) Domain: all real numbers except -2
(iii) Vertical asymptote: x = -2; horizontal asymptote: y = -2
(iv)
Solve the problem.The time of a telephone call (in minutes) to a certain town is a continuous random variable with a probability density function defined by for
Find the probability:
A. 0.3066 B. 0.0759 C. 0.2402 D. 0.0370