4. Law of Large Numbers Let X1, X2,… be independent Poisson random variables with mean A and Sn Show that X1++Xn. lim P n→∞ Sn t n ( Sm < 1) = { 1 1/ if > > t.

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A: Solve by logarithmic

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A: Given the differential equation y" + 5y = 0 Auxiliary equation of the given differential equation is…

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A: Given, 3x = 23  We have to solve for x.

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A: The equation has 2 solutions i.e. x1 = 0,        x2 = 9/50

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A: To solve the given expression

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A: The given equation is a third degree equation. So it has 3 solutions.

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A: Given the differential equation y" + 49y = 0 The auxiliary equation is m2 + 49 = 0

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A: Here the given problem is,              23x=4×25x We need to find the value of x.

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A: Solution:

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A: According to question,Given expression,1-11+a20a=-1.062

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A: The final answer is 112/223 Which is approximately 0.502242

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A: Given an inequality shown below. Here we need to perform operations such a way that we need make x…

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A: