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For each of the following, find the constant c so that p(x) satisfies the condition of being a probability density function of a random variable X:
I. p(x) = c(2/3)^x, x ∈ N
II. p(x) = cx, x ∈ {1,2,3,4,5,6}
For each of the following, find the constant c so that p(x) satisfies the condition of being a probability density function of a random variable of x:

I. p(x) = c(2/3)^x, x E N

II. p(x) = cx, x E {1,2,3,4,5,6}


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1. Consider a game with two players, Jim and Annie. Annie has a red die and Jim has a white die. They roll their dice and note the number on the upper face. Annie wins if her score is higher than Jim's (note that Jim wins if the scores are the same). Investigate the game when they can roll the dice more than twice, but not necessarily the same number of times. (difficult )
Active eye Placebo eye Active - placebo eye
mean +/- sd mean +/- sd mean +/- sd
Change in average redness score: -0.61 +/- 0.7 -0.04 +/- 0.68 -0.57 +/- 0.86

For the table above, suppose I want to estimate the number of participants needed in this study so there will be a 90% chance of finding a significant different using a two-sided test with a significance level of 0.05. Also , the active eyes have a mean redness score of 0.5 unit less than that of the placebo eyes. How many participants are needed in this study?

I'm trying to use the power law formula to obtain n but im not sure of this is the right way. Any help would be greatly appreciated.
Jill split her inheritance between her house, her family and her education fund in the ratio of 5 : 8 : 2.
If she inherited $150 000, then her family received $ _____________
Answer
A can hit target 4 times in 5 shots, B can hit 2 times in 4 shots and C can hit 2 times in 4 shots.Find the probability that
(i) 2 shots hit.
(ii) at least two shots hit.
. You are advising the Ontario government on how large a sample size should be generated to evaluate the “smart meters” program. The sample should be large enough so that there is at least a 97% chance that the sample proportion of families who say they “work hard to conserve electricity at home” is within .03 of the true population proportion AND that the sample mean for monthly family consumption of kilowatt hours (KWH) is within 20 KWS of the true population mean.

a. The only information available comes from a 2010 survey of 1,500 Ontario families, which indicated that monthly KWH for respondent families varied from 20 to 1350 KWH. [10]

b. How would your results change, if you knew that before the smart meter program only 20% of Ontario families attempted to conserve electricity at home. [6]
A random variable B is distributed as P{B< x} = 1 − e^-(ax) (x > 0).
Find density function of a) sqrt(B) , b) (1/a) ln{B}
if there are 10 balls in a box (9 black and 1 white) what is the probability of pulling out a black ball 6 times in a row? Each time all balls are replaced so there is always 10 balls (9 black and 1 white). Basically I'm asking what is the probability of a 90% chance event happening six times in a row?
3. Suppose you are concerned about the amount of violence on TV. You decide to randomly select 10 TV programs, watch them, and count the number of “violent scenes” in each. Here is the data you collected: 32 12 20 10 4 18 25 26 17 14. Is there evidence that the (claim) number of “violent scenes” is at least 21 scenes?
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