AJ 0.900 25. Which of the following is not a true statement about the Central Limit Theorem for sample means? A) If conditions are met, the mean of the sampling distribution is equal to the population mean. B) The Central Limit Theorem helps us find probabilities for sample means when those means are based on a random sample from a population. C) If the sample size is large, it doesn't matter what the distribution of the population it was drawn from is, the normal distribution can still be used to perform statistical inference. D) All of these statements are true about the Central Limit Theorem for sample means.

Q: 1/x

A:

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A: we use Trigonometry table to find out values of y = sin(2x)

Q: 2. V686

A:

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A: nCr=n!r!×(n−r)!r!=r(r-1)(r-2)×....×3×2×1

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A: To simplify given

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A:

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A: Here we have to find the integral value.

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A: As we know that  sin(θ)=opposite hypotanuse

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A:

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A: This integral can be solved easily by writing hyperbolic sine in terms of exponentials as explained…

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A: Solution is given below:

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Q: 2dt O 20 O 8 O 16 0 4 0 4

A:

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A: To determine: 7 to the power of 18

Q: Evaluate Lt

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Q: 27+2548+432+9=?

A: Given that the expression is

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A: Given    3xy2y' = 3x4+y3  .......(1)(1) Can be written asy'-y3x=x3y-2y'+P(x)y = q(x)yn (Bernoulli…

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A: We need to evaluate integral.

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A: Given problems:- b) ∫6w3+7wdwc) ∫y+14ydy d)∫123z-24dz

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A:

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A: The given distribution is, X 2 3 4 P(X) 0.32 0.48 0.20

Q: 3. Evaluate

A: The given integral is 1/(x-1)2/3 limit from 0 to 3.

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A:

Q: 162° to

A: Angle subtended by an arc at the center of the circle will be double of the angle subtended by the…

Q: 9⊙10 4 = ?

A: First we multiple 9x4 after that we apply the module 10.

Q: 20 4.

A: