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thanks bobbym for the b)i) and b)ii) i manage to get same answers like you, yey!.
The question is ok I double check it.
c) am not sure but i think we are using Normal distribution.
and please can you show me calculation part, if ts ok with you, coz am not really god at this, maybe I can learn something new from you.thanks
Thanks bobbym, now I learn new concept about gauss elimination. I didin't know that you can divide to get zero, I was holding on (# * row1) to row3 procedure
(a) Consider a system of equations below,
I have been trying to solve these two questions but I stuck, especially the first one.
How I did (a):
then i get
and here is where I stuck. I just learned these two rules yesterday.
ooh! my bad
1. 3x3 matrix question.
2, s, t
Determine the value of 3s+t when A= 2s, 0, s+t is a symmetric matrix.
3, 3, t
1. 3x3 matrix question.
2, s, t
Determine the value of 3s+t when A= 2, 0, s+t is a symmetric matrix.
3, 3, t
thank you so much bobbym I appriciate that...
1.
a.) Your instructor gives the class a surprise four-question with 3-choice quiz. You have not studied the material being quizzed and therefore decide to answer the four questions by randomly guessing the answers without reading the questions or the answers.
Calculate
i) what is the probability that you have more than half of the answers correct?
ii) what do you think the class average number of correct answers will be, if an entire class answers the quiz by guessing ?
b) The incomes of senior executive in a large corporation are normally distributed with a standard deviation of RM 1200. A cutback is pending, at which time those who earn less RM 28,000 will be discharged. If such a cut represents 5% of the junior executives, what is the current mean salary of the group of senior executives?
(a) 2,1,0
Is matrix 0,2,0 diagonalisable?
0,0,2
(b) 3,-2,3
A is a matrix 1,2,1
1,3,0
(i) Find the eigenvalues.
(ii) Find P-1 and B such that P-1AP = B where B is a diagonal matrix
Many experts predicted that BN would gain control of the executive branch of the federal government in the year 2013 election. At one time, the general consensus among political scientists was that if BN fielded their best presidential candidate, they would have a 65% chance of winning the 2013 election. In addition, a poll of several thousand voters from across the nation indicated that 54% intended to vote BN.
Revise the experts opinion in light of the information from the poll using a Bayesian tabular analysis.
I got two questions and its tricky for me to tackle them, need help!
Question 2
a)In a test of Shettles method to increase the probability of conceiving a boy. Among 574 women using that method, 525 had baby boys. Assuming that the method has no effect so that boys and girls are equally likely, find the probability of getting at least 525 boys among 574 babies. Justify the types of distribution used in this experiment. Does the result suggest that the Shettles method is effective? Explain.
b)If you buy a lottery ticket in 50 lotteries, in each of which your chance of winning a price is 1/100,
i)what is the probability that you will win a prize at least one ?
ii)what is the probability that you will win a prize exactly once ?
iii) what is the least number of lotteries that you should go so that the probability of win a prize at least one is at least 0.5 ?
c)In a large class, suppose your instructor tells you that you need to obtain a grade in the top 10% of your class to get an A on a particular exam. From past experience she is able to estimate the mean and standard deviation on this exam will be 72 and 13, respectively. Assume that the grades will be approximately normal distributed,
i) What will be the minimum grade needed to obtain an A?
ii) Find the 33rd percentile for exam scores.
iii)What is the probability that a person picked at random has an exam score of 60?
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