Let N be the highest perfect square number less than 124
Find the highest perfect square number less than 124
For n = 1, we have 12 = 1 For n = 2, we have 22 = 4 For n = 3, we have 32 = 9 For n = 4, we have 42 = 16 For n = 5, we have 52 = 25 For n = 6, we have 62 = 36 For n = 7, we have 72 = 49 For n = 8, we have 82 = 64 For n = 9, we have 92 = 81 For n = 10, we have 102 = 100 For n = 11, we have 112 = 121 For n = 12, we have 122 = 144
Since 122 = 144 > 124, we use as our right endpoint. Now, we find the low end number, which is (12 - 1)2 = 112 = 121
Therefore, √124 is between 11 and 12
11 < √124 < 12
What is the Answer?
11 < √124 < 12
How does the Estimate Square Roots Calculator work?
Estimates the square root of a number This calculator has 1 input.
What 2 formulas are used for the Estimate Square Roots Calculator?