Advertisements
Advertisements
Question
Making use of the cube root table, find the cube root
833 .
Advertisements
Solution
We have: \[830 < 833 < 840 \Rightarrow \sqrt[3]{830} < \sqrt[3]{833} < \sqrt[3]{840}\]
From the cube root table, we have: \[\sqrt[3]{830} = 9 . 398 \text{ and } \sqrt[3]{840} = 9 . 435\]
For the difference (840 - 830), i.e., 10, the difference in values
\[= 9 . 435 - 9 . 398 = 0 . 037\]
∴ For the difference (833 - 830), i.e., 3, the difference in values
APPEARS IN
RELATED QUESTIONS
Find the cube root of the following number by the prime factorisation method.
64
Find the cube root of the following number by the prime factorisation method.
13824
Using the method of successive subtraction examine whether or not the following numbers is perfect cube 345 .
\[\sqrt[3]{480} = \sqrt[3]{3} \times 2 \times \sqrt[3]{. . .}\]
Making use of the cube root table, find the cube root
9800 .
Making use of the cube root table, find the cube root
7532 .
Find the cube root of -1331.
Each prime factor appears 3 times in its cube.
Using prime factorisation, find which of the following are perfect cubes.
1331
Using prime factorisation, find the cube roots of 2197
