Use the method of substitution to solve the

Question 71

a simple binary communication channel carries messages by using only two signals; say 0 and 1. We assume that; for a given binary channel, 40% of the time a 1 is transmitted; the probability that a transmitted 0 is correctly received is 0.90,and the probability that a transmitted 1 is correctly received is 0.95. given 1 is received, probability that 1 was transmitted

The following probability distributions of job satisfaction scores for a sample of information systems (IS) senior executives and middle managers range from a low of 1 (very dissatisfied) to a high of 5 (very satisfied).

My newspaper is delivered late 60 percent of the time. Suppose deliveries can be described as a Bernoulli process and define a random variable X to be the number of late deliveries per year (365 days). Find the mean and standard deviation of X

My newspaper is delivered late 60 percent of the time. Suppose deliveries can be described as a Bernoulli process and define a random variable X to be the number of late deliveries per year (365 days).

 i) Find the mean of X and the standard deviation of X

Jordan Decomposition:

SHOW ALL WORK. FOLLOW INSTRUCTIONS CAREFULLY PLEASE

Determine whether the series converges or diverges...

The line through the point $(1,0,6)$(1,0,6) and perpendicular to the plane $x+3y+z=5$x+3y+z=5 has vector equation $\underline{r}=\langle u,v,w \rangle =\langle a,b,c \rangle + t \langle d,e,f \rangle$r​=⟨u,v,w⟩=⟨a,b,c⟩+t⟨d,e,f⟩, with $t \in \mathbb{R}$t∈R. 

Two minor league baseball players got a total of 368 hits. Washington had 4

more hits than Sanchez. Find the number of hits for each player.

Two minor league baseball players got a total of 368 hits. Washington had 4 more hits than Sanchez. Find the number of hits for each player.

Show that union of two at most countable sets is atmost countable

Suppose that X and Y are independent random variables both following Geometric distribution with parameter p. Find the conditional pmf of X given 𝑋+ 𝑌 = 𝑛.