plese solve from B to G. no price negotiation. THX
Mathematics 170A - Homework 8: Due
Thursday, Nov. 17, 2016. Problem 1 on Page 184, problems 5, 6, 11 on Pages 186-188. A. For Problem E in Homework 6
(a) Compute the marginal PMFs of D and of M.
(b) Are D and M independent? Explain. B. The random variables X1 , X2 , ..., Xn are independent, and they all have
the same mean, but have different variance ?i2 . We would like to
estimate the common mean by the value of random variable S = i ai Xi ,
for some choice of constants ai .
(a) Under what condition on the a0i s is E[S] = E[X1 ], that is, equalling to
the common mean?
(b) Extra Credit: Among all choices of the a0i s that satisfy E[S] = E[X1 ],
find the one that minimizes Var(S). C. Suppose that X has CDF 0 if x < 0, x if 0 ? x < 1,
F (x) = x3 if 1 ? x < 2, 2
1 if x ? 2.
1 (1) (a) Find P( 12 ? X ? 32 ).
(b) Find P( 12 ? X ? 1).
(c) P( 21 ? X < 1).
(d) P(1 ? X ? 32 ).
(e) P(1 < X < 2).
D. Suppose that X is uniform on [0, 2]. Find the CDF of Y = min(X, a).
E. Suppose that X is exponentially distributed. If P(X ? 0.02) = 0.4, find
a number x so that P(X ? x) = 0.8.
F. A point (X, Y ) is chosen uniformly from the unit square [0, 1]?[0, 1]. Find
the CDF of the random variable Z = X + Y .
G. Suppose that X has a symmetric density f (x) that is f (?x) = f (x). Find
f if X 2 is exponentially distributed with parameter ?. 2
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