A fair die is thrown until the sum of the results of the throws exceeds 6. The random variable X is the number of throws needed for this. Let F be the distribution function of X. Determine F (1), F (2), and F (7).

Q: step 1 and 2

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Q: Simplify. -8x +7+8x

A: we have to simplify the expression  -8x+7+8x = -8x+8x+7  =( 8x-8x) +7 = 0+7  = 7

Q: dy Sohe: loge %3D

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Q: Hw.

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Q: Does the solution it address the three additional people drawing?

A: It is related to binomial probability : P(X=x) = nCx*px*qx    p= 12/52 = 0.23 q= 1-(12/52) = 0.77

Q: llustration.

A: To show A and Y closed in X also A is closed in Y by assuming the sets.

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A: Given:   It is of the form . Therefore,

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