For every natural number n,
i.e., the difference of squares of two consecutive natural numbers is equal to their sum
Proof: For any natural number n, we have
ILLUSTRATION:
etc.
Between the squares of two consecutive i.e. n² and (n+1), there are 2n non square numbers.
Illustration: The number of non square numbers that lie between the square of 8 and 9 = 8 X 2 = 16
How many numbers lie between square of 98 and 99? | |||
Right Option : C | |||
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The number of non square numbers that lie between the square of 151 and 152 are ___________ | |||
Right Option : C | |||
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How many numbers lie between square of 22 and 23? | |||
Right Option : B | |||
View Explanation |
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It was a good experience with Abhyas Academy. I even faced problems in starting but slowly and steadily overcomed. Especially reasoning classes helped me a lot.
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