cube roots estimation method pls explain me ?!! and tell how to do
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The following are the steps to estimate the cube root.
Step I : Make groups of 3 digits from unit(one's) place.This the 1st group.The remaining number makes the 2nd group.
Step II : The unit's digit of the 1st group will decide the unit digit of the cube root.( if the unit digit of the cube is 6 then the unit digit of cube root will also 6 as 6 x 6 x 6 = 3 6 ).
Step III : Find the cube of numbers between which the 2nd group lie.
Step IV : Take the smaller number as its ten's digit.
Unit digit of a given number Unit digit of cube root
1 1
3 7
4 4
5 5
6 6
7 3
8 2
Examples on estimating cube root :
1) Find the cube root of 238328.
Solution :
238328 is an even number so its cube root has to an even number.
Make two groups ---> 238328
First group 328 ---> unit digit is 8 so unit digit of cube root will be 2.
(see the above table).
Second Group 238 -----> it lies between 6³ =216 and 7³ =343 .
So take the smaller number 6 as ten's place.
∴ ∛238328 = 62
Step I : Make groups of 3 digits from unit(one's) place.This the 1st group.The remaining number makes the 2nd group.
Step II : The unit's digit of the 1st group will decide the unit digit of the cube root.( if the unit digit of the cube is 6 then the unit digit of cube root will also 6 as 6 x 6 x 6 = 3 6 ).
Step III : Find the cube of numbers between which the 2nd group lie.
Step IV : Take the smaller number as its ten's digit.
Unit digit of a given number Unit digit of cube root
1 1
3 7
4 4
5 5
6 6
7 3
8 2
Examples on estimating cube root :
1) Find the cube root of 238328.
Solution :
238328 is an even number so its cube root has to an even number.
Make two groups ---> 238328
First group 328 ---> unit digit is 8 so unit digit of cube root will be 2.
(see the above table).
Second Group 238 -----> it lies between 6³ =216 and 7³ =343 .
So take the smaller number 6 as ten's place.
∴ ∛238328 = 62
kaidranzer2004:
6*6*6=216
Answered by
1
easily solve the cube roots example:- and solve any questions
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