Question
How many non-perfect squares lie in between 752 and 762 ?
Answer: Option D
:
D
Between the squares of any two consecutive numbers n and (n+1), lie 2n non-perfect squares.
Therefore between squares of 75 and 76 (n = 75 and n + 1 = 76), lie (2 x 75) = 150 non-perfect squares.
Was this answer helpful ?
:
D
Between the squares of any two consecutive numbers n and (n+1), lie 2n non-perfect squares.
Therefore between squares of 75 and 76 (n = 75 and n + 1 = 76), lie (2 x 75) = 150 non-perfect squares.
Was this answer helpful ?
More Questions on This Topic :
Question 4. Find the square of 39.....
Question 6. Find the square of 42.....
Question 7. ((x2)2)2 = (x3)3....
Question 8. Simplify
√√81 = ....
Question 10. A division is the inverse operation of a square.....
Latest Videos
Latest Test Papers
Submit Solution