CTET Exam - Paper 2 - Power And Roots
CTET exam Paper 2 preparation with Clear Cutoff
Question Details
Exam: CTET
Level: Paper 2
State: India
Chapter: Power And Roots
Questions: 11
Chapter-wise questions
by Clear Cutoff
Question 1
Easy
Source :
CTET 2018
If $\text{If } \left(\frac{5}{7}\right)^4 \times \left(\frac{5}{7}\right)^{-3} = \left(\frac{5}{7}\right)^{5x-2}$, then x is-
Chapter :
Power & Roots
Topic :
Exponents & Powers
Question 2
Easy
Source :
CTET 2024
If $\frac{x}{y}= (\frac{-1}{3})^{-3}$ $\div(\frac{2}{3})^{-4}$, then what is the value of ($\frac{x}{y}+\frac{y}{x}$)$^{-1}$?
Chapter :
Power & Roots
Topic :
Exponents & Powers
Question 3
Easy
Source :
CTET 2018
If q is the square of a natural number p, then p is-
Chapter :
Power & Roots
Topic :
Square Root & Cube Roots
Question 4
Easy
Source :
CTET 2018
The value of $\sqrt{{91}+\sqrt{70+\sqrt121}}$ is-
Chapter :
Power & Roots
Topic :
Square Root & Cube Roots
Question 5
Easy
Source :
CTET 2018
In a park, 784 plants are arranged so that number of plants in a row is same as the number of rows. The number of…
Chapter :
Power & Roots
Topic :
Square Root & Cube Roots
Question 6
Easy
Source :
CTET 2024
If x is the smallest number which is to be subtracted from 2605 to make it a perfect square, then the value of (4x +7)…
Chapter :
Power & Roots
Topic :
Square Root & Cube Roots
Question 7
Easy
Source :
CTET 2024
If x is the least number which must be added to 955 to make it a perfect square, then value of 3x + 2 is…
Chapter :
Power & Roots
Topic :
Square Root & Cube Roots
Question 8
Easy
Source :
CTET 2023
If x = $\sqrt{198} \times \sqrt{550}$ and y = $\sqrt[3]{99} \times \sqrt[3]{363}$, then $\frac{1}{x} + \frac{1}{y}$ is equal to :
Chapter :
Power & Roots
Topic :
Surds & Indices
Question 9
Easy
Source :
CTET 2021
The product of $1.7 \times 10^4$ and $12.5\times 10^{-6}$ is expressed in the standard form as $k \times 10^n$. The value of(2k + n) is
Chapter :
Power & Roots
Topic :
Scientific Notation (Standard Form)
Question 10
Easy
Source :
CTET 2023
If p = (12·34 × 10$^{10}$) – (5·67 × 10$^{9}$), then p is expressed in standard form as :
Chapter :
Power & Roots
Topic :
Scientific Notation (Standard Form)