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There is a probability of 0.06 that a vaccine will cause a certain side effect. Suppose that a number of patients are inoculated with the vaccine. We are interested in the number of patients vaccinated until the first side effect is observed. Use the formula for the sum of a geometric sequence to show that the probabilities in the probability distribution table add to 1.
A.) Define the random variable x?B.)Verfiy that the setting is geometric?C.)find the probablity that the 5th patient is the first to expierence the side effect?D.)How many patients would you expect to vaccinate before the first side effect is observed?
In your opinion, is a transformation needed? Explain your response. If you believe a transformation is needed, conduct the transformation.
Here is an example of what: In space Reals with the "usual topology.", call it X, the covering A={(-n, inf) | n natural number} of X contains no finite subcollection that covers X.
Check that N(t) = t/(1 +ct) is a solution of the differential equation dN/dt = N^2/t^2. Treat c as an unspecified constant.
A stack of 12 papers contains three "A" papers. If three papers are selected, what is the probability
Evaluate the name of each pet's owner, the name and animal type of each pet, the street each owner lives on and the number of days that Larry needs to care for the animals for each owner
A recipe uses two eggs, three cups of flour & some other ingredients. The recipe makes enough batter for 6 servings. How many cups of flour will be needed to make enough batter for ten servings?
Determine the distances from A to B and from C to B. Show all work to receive full credit. Round to the nearest hundredths.
Where did the 2.65 come from? Almost all calculators will calculate the value of a number raised to a power. If you don't know how to do it on your calculator, get out the instruction book. Or find a scientific calculator online -- there are plent..
A reconnaissance airplane leaves its airport on the east coast of the United States and flies in a direction 85 degree. Because of bad weather, it returns to another airport 230 km due north of its home base.
Find positive numbers whose sum is 54 and whose product is as large as possible - Find the interior and boundary points only at which the absolute extrema of can occur - MTH301
Find the value of the pronominal.
Prove the identity (n~r) (r~k) = (n~k) ((n-k)~(r-k)), whenever n, r, and k are nonnegative integers with r less than/equal to n and k less than/equal to r:
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