Mahabir Singh Solutions for Chapter: Playing with Numbers, Exercise 1: MATHEMATICAL REASONING
Mahabir Singh Mathematics Solutions for Exercise - Mahabir Singh Solutions for Chapter: Playing with Numbers, Exercise 1: MATHEMATICAL REASONING
Attempt the free practice questions on Chapter 3: Playing with Numbers, Exercise 1: MATHEMATICAL REASONING with hints and solutions to strengthen your understanding. IMO Olympiad Work Book 6 solutions are prepared by Experienced Embibe Experts.
Questions from Mahabir Singh Solutions for Chapter: Playing with Numbers, Exercise 1: MATHEMATICAL REASONING with Hints & Solutions
HCF of two numbers

A number is always divisible by , if ______

The reciprocal of the smallest prime number is ______.

The two numbers which have only as their common factor are called ______.

If is divisible by then what can be the least value of ?

The least number which when decreased by is exactly divisible by and is ______.

Find the greatest number which will divide the greatest -digit number and the greatest -digit number exactly.

The HCF and LCM of two numbers is and respectively. If one of the numbers is , then the other number is ______.
