Chapter 18: Problem 710
The arithmetic mean of 7 consecutive integers starting with a is \(m\) then the arithmetic mean of 11 consecutive integers starting with \(a+2\) is (a) \(2 \mathrm{a}\) (b) \(2 \mathrm{~m}\) (c) \(a+4\) (d) \(m+4\)
Chapter 18: Problem 710
The arithmetic mean of 7 consecutive integers starting with a is \(m\) then the arithmetic mean of 11 consecutive integers starting with \(a+2\) is (a) \(2 \mathrm{a}\) (b) \(2 \mathrm{~m}\) (c) \(a+4\) (d) \(m+4\)
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Get started for freeA box contains 4 Red and 3 White balls. Every time one ball is drawn randomly and is placed back along with two more balls of opposite colour. What is the probability that among first 3 trials in first two one get red colour ball and in 3 rd he get white ball. (a) \((8 / 27)\) (b) \((16 / 99)\) (c) \((16 / 231)\) (d) none
If the mean and standard deviation of \(\mathrm{x}\) is \(\mathrm{b}\) and a respectively then the standard deviation of \([(x-b) / a]\) is (a) 1 (b) \((\mathrm{a} / \mathrm{b})\) (c) (b/a) (d) \(a b\)
If \(\mathrm{n}=100, \underline{\mathrm{x}}=3\) and \(\mathrm{S}^{2}=11\) then \(\left[\left(\sum \mathrm{xi}^{2}\right) /\left(\sum \mathrm{xi}\right)\right]\) is (a) 10 (b) 22 (c) \(6.66\) (d) 2000
The sum of the squares of deviation for 10 observations taken from their mean 30 is 90 . The coefficient of variation is (a) \(20 \%\) (b) \(10 \%\) (c) \(11 \%\) (d) \(12 \%\)
A \(2 \times 2\) determinant is such that all its entries are \(1,-1\) or \(0 .\) If one determinant is chosen from such determinants what is the probability that the value of the determinant is zero? (a) \((3 / 8)\) (b) \((11 / 27)\) (c) \((2 / 9)\) (d) \((25 / 81)\)
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