Question

How many numbers lie between 100 Square and 101 Square?

Answer 1

this could be done by using one property .......
100² and 101²
as both the bases are consecutive numbers we could solve it by using 2n
n = the smaller consecutice number i.e. 100
2n = 100 *2 = 200

Answer 2

Given:

100 square and 101 square.

To find:

Total of Numbers that lies between 100 square and 101 square.

Answer:

Given question is to find out how many numbers between $100^ {2} and 101^{2}.$

The given numbers are the consecutive numbers so we can find out by using formula 2n

n is the smallest consecutive number.

Hence n = 100

$2n = 2 \times 100 = 200$

The total numbers between $100^ {2} and 101^ {2} is 200.$