between which two consecutive integers does the squaer root lie
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between which two consecutive integers does the squaer root lie
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Answer:
between which two consecutive integers does the square root lie?
1. 120
2. 56
3. 19
4. 240
5. 80
6. 27
7. 199
8. 38
9. 102
10. 11
Step-by-step explanation:
√120 = 10 and 11
√56 = 7 and 8
√19 = 4 and 5
√240 = 15 and 16
√80 = 8 and 9
√27 = 5 and 6
√199 = 14 and 15
√38 = 6 and 7
√102 = 10 and 11
√11 = 3 and 4
Finding the Two Consecutive Integers of A Square Root
Square root refers to a value that when multiplied by itself, the answer is the original number. On the other hand, most numbers are non-perfect square. This means that their square roots are not exact and not a whole number. These are the steps to find the two consecutive integers where the square root of non-perfect square numbers lie.
Find the nearest lower perfect square number.
Give the square root of the nearest lower perfect square number.
The two integers are the square root of it and the next number to it.
To understand more how to come up with the answers, below is the step-by-step guide:
1. 120
The nearest lower perfect square number is 100.
√100 = 10
10 and 11
2. 56
The nearest lower perfect square number is 49.
√49 = 7
7 and 8
3. 19
The nearest lower perfect square number is 16.
√16 = 4
4 and 5
4. 240
The nearest lower perfect square number is 225.
√225 = 15
15 and 16
5. 80
The nearest lower perfect square number is 64.
√64 = 8
8 and 9
6. 27
The nearest lower perfect square number is 25.
√25 = 5
5 and 6
7. 199
The nearest lower perfect square number is 196.
√196 = 14
14 and 15
8. 38
The nearest lower perfect square number is 36.
√36 = 6
6 and 7
9. 102
The nearest lower perfect square number is 100.
√100 = 10
10 and 11
10. 11
The nearest lower perfect square number is 9.
√9 = 3
3 and 4
Examples of square root of numbers:
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