The normal range for an adult urinary output is between 400 to 2,000 mL of urine daily -- with a normal fluid intake of about 2 liters per day. Values for normal urinary output may vary slightly between laboratories. A urine output of 500 mL per day is generally considered adequate for normal function.
The p-value is a number between 0 and 1 and interpreted in the following way: A small p-value (typically â¤ 0.05) indicates strong evidence against the null hypothesis, so you reject the null hypothesis. A large p.
What distribution does the following r.v follow: $$X/(X+Y)$$ $$X \sim Gamma(a,1)$$ $$ Y \sim Gamma(b,1)$$ and the variables are independent. Further, how to prove that the random variable is independent of: $X+Y \sim Gamma(a+b,1)$? I am sure there is some kind of a hack to get the result without using the convolution technique, and only relying on the moment generating functions. But I can't come up with it.