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weekly revision || Quantitative Aptitude || CAT 2021 || 16 May (App update required to attempt this test)
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Question 1
Let N, x and y be positive integers such that N = x + y, 2 < x < 10 and 14 < y < 23. If N > 25, then how many distinct values are possible for N? (TITA)
Question 2
If x satisfies the inequality, |x – 1| + |x – 2| + |x – 3| ≥ 6, then
Question 3
Simplify log216 + log1/216 – log416
Question 4
Values of x that satisfy the inequality, ||x – 2| + 1| > 7 lie in
Question 5
Consider the sequence x1 = 241/3, x2 = (241/3+24)1/3 and xn+1 = (xn+24)1/3, where n≥1. Then the integer part of x50 equals
Question 6
The greatest among the numbers 4√3, 5√4, 10√12, 1 is:
Question 7
Find the roots of the given polynomial equation
16x3 − 9x = −64x2 + 36
Question 8
If 9x2 + 4y2 - 24x - 12y + 25 = 0 then find the value of .
Question 9
If x = 9, then find the value of: x5 − 10x4 + 11x3 − 10x2 + 10x + 7
Question 10
If x ≠ 0, y ≠ 0 and z ≠ 0 and then the relation among x, y, z is
Question 11
If , then the value of . is
Question 12
If x4 – 83x2 + 1 = 0, then a value of x3 – x-3 can be :
Question 13
When the curve are drawn in x-y plane, how many times they intersect when y > 0(TITA)
Question 14
If log0.4 (x – 1) < log0.16 (x – 1) then x lies in the interval
Question 15
Find the coefficient of in the expansion of * *
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May 21CAT & MBA