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1. What is the probability that the two beverages will be of the same kind?
2. What is the probability that the two beverages will be different?
3. What is the probability that the first choice will be a Coke and the second one a Pepsi?
4. What is the probability that one will be a Dr. Pepper and the other a Pepsi?
5. What is the probabiity that neither of the choices will be a Pepsi?
6. What is the probability that the first choice will be a Dr. Pepper?
7. What is the probability that the second choice will be neither Coke or Pepsi but the first one is either Dr. Pepper or Coke?
8. How many different combination of beverages are possible? C(3,2) (order doesn't count)
9. Suppose that you pulled out three beverages at random. What would be the probability that all three would be Pepsis?
We have claimed that a randomly generated point lies on the equator of the sphere independent of where we pick the North Pole. To test this claim randomly generate ten vectors i
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Let E = xy + y't + x'yz' + xy'zt', find (a) Prime implicants of E, (b) Minimal sum for E. Ans: K -map for following boolean expression is given as: Prime implic
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Find the normalized differential equation which has {x, xex} as its fundamental set
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3 divided bye 24
Integrals Involving Trig Functions - Integration techniques In this part we are going to come across at quite a few integrals that are including trig functions and few metho
Give an example of Divisibility? If you can divide one number by another without getting a remainder, we say that the first number is divisible by the second. For instance, the
QUESTION (a) A bowl contains ten red balls and ten blue balls. A woman selects balls at random without looking at them. i) How many balls must she select to be sure of havin
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