[Download PDF] TS ICET 30th Sep 2020 Shift-2 Paper with Solutions

Instructions

For the following questions answer them individually

Question 81

If $$x = 17 + 12\sqrt{2}$$ then $$x^{2} + \frac{1}{x^{2}}$$

Video Solution

Question 82

The number of divisors of 2160 which is of the form 3k, where k is a positive integer is

Video Solution

Question 83

The remainder when 5! + 6! + 7! + ... + 100! is divided by 35 is __________

Video Solution

Question 84

The LCM and GCD of two numbers are 4641 and 21 respectively. If one is greater than 300, then find the other number.

Video Solution

Question 85

If the GCD of two positive integers, m, n is 5, then the GCD of 201 m and 2697n is

Video Solution

Question 86

$$5 + \frac{1}{6 + \frac{1}{8 + \frac{1}{10}}} =$$

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Question 87

$$(11 \div 2\frac{1}{5}) \div \frac{11}{5}$$ of $$\div 5\frac{1}{2} -3\frac{1}{2}=$$

Video Solution

Question 88

The ascending order of the following fractions
$$a = \frac{1}{2}; b = \frac{2}{9}; c = \frac{7}{13}; d = \frac{13}{18}$$ is

Video Solution

Question 89

If $$a \leq b \leq c \leq d \leq e \leq a$$ and e = 39. then possible value of c is

Video Solution

Question 90

In a mixture of 450 kg of two food grains A and B, A is 15%. How much quantity of B (in kg) is to be added to this mixture so that A will be 5% in the resulting quantity?

Video Solution

CAT Content

TS ICET 30th Sep 2020 Shift-2

If $$x = 17 + 12\sqrt{2}$$ then $$x^{2} + \frac{1}{x^{2}}$$

The number of divisors of 2160 which is of the form 3k, where k is a positive integer is

The remainder when 5! + 6! + 7! + ... + 100! is divided by 35 is __________

The LCM and GCD of two numbers are 4641 and 21 respectively. If one is greater than 300, then find the other number.

If the GCD of two positive integers, m, n is 5, then the GCD of 201 m and 2697n is

$$5 + \frac{1}{6 + \frac{1}{8 + \frac{1}{10}}} =$$

$$(11 \div 2\frac{1}{5}) \div \frac{11}{5}$$ of $$\div 5\frac{1}{2} -3\frac{1}{2}=$$

The ascending order of the following fractions$$a = \frac{1}{2}; b = \frac{2}{9}; c = \frac{7}{13}; d = \frac{13}{18}$$ is

If $$a \leq b \leq c \leq d \leq e \leq a$$ and e = 39. then possible value of c is

In a mixture of 450 kg of two food grains A and B, A is 15%. How much quantity of B (in kg) is to be added to this mixture so that A will be 5% in the resulting quantity?

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The ascending order of the following fractions
$$a = \frac{1}{2}; b = \frac{2}{9}; c = \frac{7}{13}; d = \frac{13}{18}$$ is