Advertisements
Advertisements
Question
Find the cube root of the following natural number 157464 .
Advertisements
Solution
Cube root using units digit:
Let is consider 157464.
The unit digit is 4; therefore, the unit digit in the cube root of 157464 is 4.
After striking out the units, tens and hundreds digits of the given number, we are left with 157.
Now, 5 is the largest number whose cube is less than or equal to 157 ( \[5^3 < 157 < 6^3\]) .
Therefore, the tens digit of the cube root 157464 is 5.
Hence,
\[\sqrt[3]{157464} = 54\]
APPEARS IN
RELATED QUESTIONS
Find the smallest number by which the following number must be divided to obtain a perfect cube.
135
Find the cubes of the number 40 .
Prove that if a number is trebled then its cube is 27 times the cube of the given number.
Write true (T) or false (F) for the following statement:
If a divides b, then a3 divides b3.
Which of the following number is cube of negative integer - 42875 .
Find the cube root of the following natural number 48228544 .
Find the cube-root of `125/216`
Find the cube-root of `(-512)/(343)`
Find the cube-root of 0.000027
If a2 ends in 5, then a3 ends in 25.
