TS ICET 2020 Question Paper Shift-1 (1st Oct)

Instructions

For the following questions answer them individually

TS ICET 2020 Shift-1 (1st Oct) - Question 141


If the arithmetic mean of a, b, 7 is 13, then the arithmetic mean of $$a + 3, b - 5$$ and 6 is

TS ICET 2020 Shift-1 (1st Oct) - Question 142


Median of the data 14, 2, 8, 5, 12, 41, 16,3 is

TS ICET 2020 Shift-1 (1st Oct) - Question 143


What is the mode of the following data?

TS ICET 2020 Shift-1 (1st Oct) - Question 144


The standard Deviation of the following 13 observations is
73, 74, 75, ...., 85

TS ICET 2020 Shift-1 (1st Oct) - Question 145


If $$ \sigma$$ is the standard deviation of the observatins $$x_{1}, x_{2}, ... , X_{n}$$, then the standard deviation of $$12x_{1} + 13, 12x_{2} + 13, ..... 12x_{n} + 13$$ is

TS ICET 2020 Shift-1 (1st Oct) - Question 146


A computer, while calculating the correlation coefficient between two variables X and Y, obtained the following results:
$$N = 25, \sum_{}^{}x= 125, \sum_{}^{}y= 100, \sum_{}^{}x^{2}= 650, \sum_{}^{}y^{2}= 460$$ and $$\sum_{}^{}xy= 508$$
At the time of checking, it is found that it copied two pairs of observations as


in the place of correct pairs



.The correct value of the coefficient of con-elation r is

TS ICET 2020 Shift-1 (1st Oct) - Question 147


A and B are two events such that $$P(A) = \frac{2}{3}, P(\overline{A}\cap B) = \frac{1}{6}$$ and $$P(A\cap B) = \frac{1}{3}$$, ther $$P(\overline{A}\cup B) = $$

TS ICET 2020 Shift-1 (1st Oct) - Question 148


Three dice are rolled. What is the probability of getting a total of 5

TS ICET 2020 Shift-1 (1st Oct) - Question 149


If $$P(A) = 0.7, P(\overline{B}) = 0.45$$ and $$P(\overline{A} \cup \overline{B}) = 0.6$$, then $$P(A \cup B) =$$

TS ICET 2020 Shift-1 (1st Oct) - Question 150


A box has 5 white and 2 red balls. Another box has 3 white and 4 red balls. One ball is randomly seleckd from the first box and it is transferred to second box. Then one ball is randomly drawn from the second box. The probability that it is red is

cracku

Boost your Prep!

Download App