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In a school, 100 students have access to three software packages A, B and C.




28 did not use any software




8 used only packages A




26 used only packages B




7 used only packages C




10 used all three packages




13 used both A and B




If twice as many students used package B as package A, Using Venn Diagram:




1. Calculate the no. of students using packages A & C only but not B.




2. Calculate the no. of students using packages C & B only but not A.

Are there values of r and s for which [1,0,0,0,r-2,2,0,s-1,r+2,0,0,3] has rank 1 or 2? If so, find those values


A researcher claims that at least 10% of all football helmets have manufacturing flaws

that could potentially cause injury to the wearer. A sample of 200 helmets revealed that

16 helmets contained such defects. Does this finding support the researcher’s claim?


Given the moment-generating function Mx(t) = e^(3t+8t^2) , find the moment

generating function of the random variable Z = (X-3)/4, and use it to

determine the mean and the variance of Z.


(a) Evaluate∫[

x

√x

2+1

]dx.


(b) Use MATLAB to generate some typical integral curves of f(x) =

x

√x

2+1

over the


interval (−5,5).


2% of the trees in a plantation are known to have a certain disease.what is the probability that,in a sample of 250 trees.

(I) less than 1% are diseased


A sample of 200 people of age 21 with a population standard deviation of 5. Test the hypothesis that the population mean is 18.9 at à,=0.05.

Let.

1             0             0

0             3             6

0             -1           -2


Verify that C 2 = C holds. Find the eigenvalues and eigenvectors of C. 


Let. (Matrix)

2             0             1

2             -2           2

0             4             1


(a) Find A2 and A3 , and verify that: A 3A 2 − 12A = −12i

holds, where I stands for the identity matrix.


(b) Find A−1 by multiplying the equation above on both sides by A−1

Compute the determinant, and use Gauss-Jordan elimination to find the inverse of the following matrix (if it exists).

218        0             0

0             218        2

0             1             1



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