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Let H be a random variable with probability p1 that has a Geometric distribution G1 Let Y be a random variable with probability p2 that has a Geometric distribution G2
H and Y are two independent geometric random variables.
What is distribution of Z =min(H,Y)
Trigonometric ratios, Learning the formula of trigonometric ratios creates confusion. There is trick to learn it i.e. “pandit bhadri Prasad har har bhole” when we put it in fraction then
Sketching the graph of equation of line and evaluate the equation of the circle from the given information.
find the probability based on normal distribution
What exactly is an improper integral? Why is there a difference between improper and proper integrals?
If f is an automorphism of S_3, prove that there exists a sigma in S_3 such that f(tau)
Find the derivative of the function by using quotient rule.
Develop a tree diagram for tossing two, eight-sided gaming dice to figure out how many possibilities there are. Define Tree Diagram and Dice Tossing
Trigonometric formulas and identities.
Prove the given Φ is either a trival homomorphism or 1- 1.
Calculate the odds ratio.
Test using the traditional approach with α = 0.05
Mean and Variance of a Probability distribution, A bank keeps tracks of customers coming into the bank between 12 Noon and1 PM on Monday.
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