Suppose that X1, X2, X3 are independent and identically distributed random variables with distribution function: Fx (x) = 1 – 4¬* for x > 0 and Fx (x) = 0 for x < 0. Let Y = max (X1, X2, X3), the maximum of the random variables X1, X2, X3. Determine P (Y > 1).

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Q: Evaluate T(n) and O(n) for the n = 84 and n = 2100.

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Q: P(0.68<:<2.18):

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Q: p(-2.75<z<-0.49)

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Q: Suppose P(A) = 0.6 and P(B| A) = 0.4. Find P(A&amp;B).

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Q: Find p(X1>1,X2<2)=? X2 X = 0 0.1 0. X = 1 X = 2 19- 0.1 0.2 0. 0.1 0.15 2.

A: First let us find the missing probability in the table. In the table we can see that the probability…

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Q: If P(A) = 0.3 0.4 1.2 0.2 0.7, P(AUB) = 0.9 and P(B) = 0.5, the value of P(AB) is

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Q: P(Vm,T); PVm = RT ӘР JVm / T avm ӘT ӘТ ӘР P Vm = = =

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Q: 0.07 (y-7)+ 0.30y = 0.7 - 0.40

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Q: If P(An B) = 0.2 and P(B) = 0.8, what is P(A | B)?

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Q: c4x S Sa dydx. Evaluate

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Q: Find P (-0. 55 < z < 2.51)

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Q: P(E) 0.55, P(E or F)= 0.75, and P(E and F)= 0.05, find P(F) P(F)%= (Simplify your answer.) Enter…

A: As we know P( E or F) = p(E)+ p(F) - p( E and F)

Q: Find P( -2.56 < z < <z<1.92)   a. 0.967   b. 0.241   c. -0.241   d. 0.032

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Q: P ( -2.53 &lt; z &lt; 0.65)

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Q: Assume that P (A n B) = 0.25, P (B) = 0.65, and P ( A 0.15. Find P (A).

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Q: 38.122+y (180.158

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Q: x=-.8+0/(1+.05)+(120/(1+.05)2

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Q: P= 2,754 0.55D, 2.52C; +252G; +576PE; + 1,750Fi (0.12) (1.1) (135) (200) (450) P₁ = Annual employee…

A: The provided information is as follows:The regression equation is given as .

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