>
Quantitative Ability and Data Interpretation
List of top Quantitative Ability and Data Interpretation Questions on Surds and Indices
Arrange the following in descending order.
(A) \(\sqrt{3} - \sqrt{2}\)
(B) \(\sqrt{4} - \sqrt{3}\)
(C) \(\sqrt{5} - \sqrt{4}\)
(D) \(\sqrt{2} - 1\)
Choose the correct answer from the options given below:
CMAT - 2025
CMAT
Quantitative Ability and Data Interpretation
Surds and Indices
Arrange the following in descending order
(A) \(3^{3^{33}}\)
(B) \(3^{(33)^3}\)
(C) \((3^3)^{33}\)
(D) \(3^{333}\)
Choose the correct answer from the options given below :
CMAT - 2025
CMAT
Quantitative Ability and Data Interpretation
Surds and Indices
Match List-l with List-ll
List I
List II
A.
\(\sqrt{\frac{0.81\times0.484}{0.064\times6.25}}\)
I.
0.024
B.
\(\sqrt{\frac{0.204\times42}{0.07\times3.4}}\)
II.
0.99
C.
\(\sqrt{\frac{0.081\times0.324\times4.624}{1.5625\times0.0289\times72.9\times64}}\)
III.
50
D.
\(\sqrt{\frac{9.5\times0.085}{0.0017\times0.19}}\)
IV.
6
Choose the correct answer from the options given below:
CMAT - 2024
CMAT
Quantitative Ability and Data Interpretation
Surds and Indices
Arrange the following in increasing order:
1. 4√3
2. 3√2
3. 6√5
4. 6√7
Choose the correct answer from the options given below:
CMAT - 2024
CMAT
Quantitative Ability and Data Interpretation
Surds and Indices
Arrange the following surds in increasing order.
\(\sqrt [3]{2}\)
\(\sqrt 3\)
\(\sqrt [4]{5}\)
\(\sqrt [6]{7}\)
CMAT - 2024
CMAT
Quantitative Ability and Data Interpretation
Surds and Indices
Given below are two statements
Statement I: In the sequence of numbers 30, 90, 182, 306, 462, P...... the term P is 650.
Statement II: There are 8 digits in 9
8
when it is expressed in decimal form.
In light of the above statements, choose the correct answer from the options given below
CMAT - 2021
CMAT
Quantitative Ability and Data Interpretation
Surds and Indices
If \(\sqrt[3]{7^a\times35^{b+1}\times20^{c+2}} \) is a whole number then which one of the statements below is consistent with it?
XAT - 2019
XAT
Quantitative Ability and Data Interpretation
Surds and Indices
Find the value of the expression:
\(10+10^3+10^6+10^9\)
XAT - 2018
XAT
Quantitative Ability and Data Interpretation
Surds and Indices
David has an interesting habit of spending money. He spends exactly £X on the Xth day of a month. For example, he spends exactly £5 on the 5th of any month. On a few days in a year, David noticed that his cumulative spending during the last 'four consecutive days' can be expressed as 2N where N is a natural number.r What can be the possible value(s) of N?
XAT - 2018
XAT
Quantitative Ability and Data Interpretation
Surds and Indices
The statement provide data that may help answer the respective question. Read the question and the statement and determine if the data provided by the statements is sufficient or insufficient, on their own or together, to answer the question. Accordingly, choose the appropriate option given below the question.
Harry and Sunny have randomly picked 5 cards each from a pack of 10 cards, numbered from 1 to 10. Who has randomly picked the card with number 2 written on it?
Statement I: Sum of the numbers on the cards picked by Harry is 5 more than that of Sunny.
Statement II: One has exactly four even numbered cards while the other has exactly four odd numbered cards.
XAT - 2018
XAT
Quantitative Ability and Data Interpretation
Surds and Indices
If \(N=(11^{\,p+7})(7^{\,q-2})(5^{\,r+1})(3^{\,s})\) is a perfect cube, where \(p,q,r,s\) are positive integers, then the smallest value of \(p+q+r+s\) is:
XAT - 2017
XAT
Quantitative Ability and Data Interpretation
Surds and Indices
Consider the set of numbers $\{1,\,3,\,3^{2},\,3^{3},\,\ldots,\,3^{100}\}$. The ratio of the last number and the sum of the remaining numbers is closest to:
XAT - 2016
XAT
Quantitative Ability and Data Interpretation
Surds and Indices
If \(x = 3 + 2\sqrt{2}\), find the value of \(x^2 + \dfrac{1}{x^2}\).
SNAP - 2015
SNAP
Quantitative Ability and Data Interpretation
Surds and Indices
If \(x = (9 + 4\sqrt{5})^{48} = [x] + f\), where \([x]\) is the integral part of \(x\) and \(f\) is a fraction, then \(x(1-f)\) equals:
XAT - 2011
XAT
Quantitative Ability and Data Interpretation
Surds and Indices