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if there is a replacement of part that was selected previously, the probabilitie

ID: 3070184 • Letter: I

Question

if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. if there is a replacement of part that was selected previously, the probabilities of selecting another part from the same group the second is not affected by what happen in the first outcome so it is an independent event. PART II-3. Figures using Matlab. Plot the following functions write a script file in Matlab. (a) f(4) cos(40)--cos() + 6-cos(40.-) (10pts) (b) f(x)x - cos(r) (5pts) (c) f(x)- e - sin(tx/3) (5pts)

Explanation / Answer

Since the pic that you have uploaded has nothing to do with the subject of statistics, I am providing an answer to the text portion you have typed in the question just above the pic.

In case of choosing with replacement, when you randomly choose an object from a population of objects, then after choosing it the part is replaced into the collection after choosing another object.

What this effectively does is that it produces the exact same scenario for the selection event for the second object as it was during the selection of the first object. Since the number of objects remains the same during both selections, so the probability of choosing an object (presumably of a particular kind) also remains same.

Thus the selection of objects (parts in this case) is practically of the independent selections, as long as it is done WITH REPLACEMENT.