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An experiment involves studying the composition of genders of a set of triplets.what is probability that there are 2 boys and a girl in the sets

How many different permutations can be made from the letters in the word "CHICHARITO"

If the probability that it may rain tomorrow is 2/5, what is the probability of that it may not rain

Consider the composition of a 3-child family in which the children were born at different times but a girl is as likely as a boy at each birth.what is the probability that the oldest child and the youngest are of the same gender

Determine where the global extrema of  f(x)=3x2/3−2x

on the interval [−1,1] occur.


Find the global maximum and minimum values of the following function on the given interval. If there are multiple points in a single category list the points in increasing order in x value and enter N in any blank that you don't need to use.

f(x)=4e−x−4e−2x  [0,1]



Global maxima

x = ____ Y=___

x=_____ Y=____

x=____ Y=___

Global minima

x=____ Y=___

x=____ Y=___

x=___ Y=___

x=____ Y=___








12. To determine the weights of w1, w2 and w3 of three objects A1, A2 and A3, the following weighing




design was adopted. The objects were first weighed separately (A1 then A2 then A3) and then all




three (A1, A2 , A3) using ordinary two-parts balance. If the balancing weights in these four weighing




are denoted by x1, x2, x3 and x4 respectively with the expected values and variances given by




E(x1) = w1, E(x2) = w2, E(x3) = w3




E(x4) = w1 + w2 + w3




and




V ar(xi) = iσ2,




i = 1, 2, 3.




(a) By an appropriate method of estimating w1, w2, and w3, generate their normal equations and




present in a matrix form.




(b) Hence or otherwise, find the least square estimators of w1, w2, and w3 if V ar(xi) = iσ2,




i =




1, 2, 3.




(c) Given that x1 = 2.2, x2 = 1.7, x3 = 6.0, x4 = 9.5 and σ = 1.5, find the estimates for w1 and




w3.





8. Let (x1, x2, ..., xn) be independent measurements of a random variable X with density function


f(x) = e−(x−α), x > α. Find an estimator, ˆ


α, of α by method of moments.


STAT 333/Exx2



Solve the following LPPs using the simplex method




Max.Z=20x1 +10x2




Subject to:




5x1+4x2 < 250




2x1+5x2 < 150




x1, x2 > 0





Solve the following LP problems using the graphical method.





Max.Z=15X1-10X2





St:





4X1+6X2 < 360





3X1+0X2< 180





0X1+5X2< 280





X1, X2 > 0

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