6. Suppose random variables Xn~ Gamma(a n, B 1), for n 1,2,.... (1) Find the limiting distribution of n (A – 1). Hint: try to apply central limit theorem. (2) Find an approximate value of P(45 < X50 < 70) using normal prohul

Q: B125 32 44 5.

A:

Q: 18=-9-3x

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A:

Q: +x² xp

A: We will evaluate the given integral as shown below

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A:

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Q: +4dZ

A: Now , we will find the  value of the integration.

Q: ドoy そ+| 4x

A:

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A:

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A: 5+7

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A: 467+300=767

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A: This is the problem of optimisation.

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A: Given: Assumptions in the analysis of variance

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A: Given:     -2x=-30 To find : value of x

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A: