Please answer the following question.
Find the indefinite integrals for the following:
a.)
b.)
c.)
d.)
(the exponent is
)
Please show work, thanks!
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Find the resultant vector in both polar and rectangular coordinates. Likewise, sketch it. Refer to the vectors A (2m, 15) B (2cm,90) C (2 cm,18o) . D (2 om, 270) .E (2 em, 60°) .F (2 cm, 0) We were unable to transcribe this imageWe were unable to transcribe this image
Find the inverse (unilateral) Laplace transforms of the
following functions:
(a)
(b)
(c)
(d)
(e)
(f)
(g)
(h)
(i)
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1. (a) Find L4 and R4 for the integral
1 (x sin x/2) dx
Show the setup and round the answer to threedecimal places.
(b) Find M4 for the integral
1 (x sin x/2) dx . Show the setup and round the answer to four
decimal places.
Sketch the approximating rectangles on the graph.
(c) Compare the estimates with the actual value
1 (x sin x/2) dx
10.243 . Which estimate is the most accurate?
(d) Express the integral from...
Problem 10.001 please help me find the solution to parts a b and
c. show work please. Thanks!
Your answer is partially correct. Try again.
Consider the hypothesis test
against
with known variances
and
Suppose that sample sizes
and
and that
and
Use
(a) Test the hypothesis and find the P-value.
(b) What is the power of the test in part (a) for a true
difference in means of 3?
(c) Assuming equal sample sizes, what sample size should be...
Question
If
a) Find the angle between
b) Find a scalar projection and a vector projection of
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,
and
are independent, and these following distributions
~
~
~
Also,
1 Find
2 Find MGF of
3 Use
A
to find
(match part1)
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(a) Thegraphof f(x)=x^2 -x ontheinterval [0,2] is shown. Sketch
the graph of g(x) = |x^2 - x|
on [0,2] on the axes.
(b) The velocity function is v(t) = t^2 -t (in meters per
second) for a particle moving along a line 0
t
2 .
Find the displacement of the particle and the total distance
travelled by the particle on 0
t
2 .
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Find the convergence of the following series:
a.
(Limit comparison test)
b.
c.
(D'Alembert ratio test)
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1.
a) Prove: if
and
, then
b) State the converse above, and find a counterexample to the
converse above.
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