find the cube of 373284 by prime factorization method
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Answered by
1
Step-by-step explanation:
Step I: Form groups of 3 starting from right most digit of 238328, i.e.
238
328
.
Then, the two groups are 238 and 328.
Here, 238 has 3 digit and 328 has 3 digit.
Step II: Take 328.
Digit in unit place =8.
Therefore, we take one's place of required cube root as 2 ....[Since, 2
3
=8].
Step III: Now, take the other group 238.
We know, 6
3
=216 and 7
3
=343.
Here, the smallest number among 6 and 7 is 6.
Therefore, we take 6 as ten's place.
∴
3
238328
=62.
Hence, option B is correct.
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