Mahabir Singh Solutions for Chapter: Squares and Square Roots, Exercise 1: MATHEMATICAL REASONING

The product of two numbers is $1296$. If one number is $16$ times the other, find the numbers.

The least positive integer with which $661.25$ should be multiplied so that the product is a perfect square, is _____

The square root of $\frac{36}{5}$ correct upto two decimal places is _____

The value of $\sqrt{248+\sqrt{52+\sqrt{144}}}$ is _____

/5If the three numbers are in the ratio $2:3:5$ , so that the sum of their squares is $608$. Find the numbers respectively.

Square root of $\frac{0.081}{0.0064}\times \frac{0.484}{6.25}\times \frac{2.5}{12.1}$ is _____

The greatest $6-$digit number, which is a perfect square is _____

$$Find the value of $\left(\sqrt{\frac{625}{9801}}+\sqrt{\frac{576}{1089}}\right)\times \left(\sqrt{\frac{121}{\sqrt{21025}+144}}\right)$