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https://docs.google.com/document/d/1y5VZJB00imUaagrPnV-LlVCmb7vw3zWMZwhYC-4_dRQ/edit?usp=drivesdk

Please Ans it as fill in the blanks no need explaination .. thanks


Two different types of drugs A and B were tried on different patients for increasing weight. 5 persons were given A and 7 persons were given B. Increase in weights(in. kg) are given below:
A: 3.6 5.5 5.9 4.1 1.4
B: 4.5 3.6 5.5 6.8 2.7 3.6 5.0
Do the drugs differ significantly with regard to their effect in increasing weight?

----- This question is from the Test of Hypothesis -----
James owns 8 different mathematics books and 4 different computer science books and wish to fill 5 positions on a shelf. If the first 3 positions are to be occupied by math books and the last 2 by computer science books, in how many ways can this be done?
A continuous r.v. X has the p.d.f. as follows: f(x) = Zx(9 – x2 ),​0 ≤ x ≤ 3
= 0,​otherwise

Calculate the value of Z?
The mean serum-creatinine level measured in 12 patients 24 hours after they received a
newly proposed antibiotic was 1.2 mg/dL. If the mean and standard deviation of serum
creatinine in the general population are 1.0 and 0.4 mg/dL, respectively, then, using a
significance level of .05, test whether the mean serum-creatinine level in this group is
different from that of the general population.
In a city, the daily consumption of Electric power in millions of ‘kwh’ can be considered as a random variable following Gamma Distribution with α= 3, λ= ½. If the power plant in that city has a daily consumption of 12 million KWs, what is the probability that this supply of power is ‘insufficient’ in any given day?[ Hint: Find P(X>12)]
In a city, the daily consumption of Electric power in millions of ‘kwh’ can be considered as a random variable following Gamma Distribution with α= 3, λ= ½. If the power plant in that city has a daily consumption of 12 million KWs, what is the probability that this supply of power is ‘insufficient’ in any given day?[ Hint: Find P(X>12)]
A computer literacy survey conducted by the ministry of health among a random sample of 1000 skilled employees in Kenya showed that 40% of them are computer literate. Based on this information, determine the 95% confidence interval for computer literacy among employees in Kenya.

The brain volumes ​(cm3​) of 20 brains have a mean of 1161.2cm3 and a standard deviation of122.7 . Use the given standard deviation and the range rule of thumb to identify the limits separating values that are significantly low or significantly high. For such​ data, would a brain volume of 1446.6 be significantly​ high?


Find class boundaries , midpoint, and width for the class. 13.3-16.7
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