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 numbers by the prime factorisation method.
27000
The volume of a cubical box is 474.552 cubic metres. Find the length of each side of the box.
Find the side of a cube whose volume is\[\frac{24389}{216} m^3 .\]
Evaluate:
\[\sqrt[3]{96} \times \sqrt[3]{144}\]
Evaluate:
Making use of the cube root table, find the cube root
37800 .
Making use of the cube root table, find the cube root
0.27
Making use of the cube root table, find the cube root
7532 .
What is the length of the side of a cube whose volume is 275 cm3. Make use of the table for the cube root.
Find the cube root of 216.
