Question
Making use of the cube root table, find the cube root $700$
✓
Answer
We have: $700 = 70 \times 10$
$\therefore$ Cube root of $700$ will be in the column of $\sqrt[3]{10\text{x}}$ against $70.$ By the cube root table, we have: $\sqrt[3]{700}=8.879$ Thus, the answer is $8.879.$
$\therefore$ Cube root of $700$ will be in the column of $\sqrt[3]{10\text{x}}$ against $70.$ By the cube root table, we have: $\sqrt[3]{700}=8.879$ Thus, the answer is $8.879.$
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
Size of a bacteria $= 0.0000004\ m.$ Express it in standard form.
→Verify the property $x × y = y × z$ of rational numbers by using: $\text{x}=\frac{-3}{8}$ and $\text{y}=\frac{-4}{9}$
→Find the solution of $2x – 3 = 7$
→Find the smallest number by which of $100$ must be multiplied to obtain a perfect cube.
→Consider the following numbers and their squares.
If a number contains 3 zeros at the end, how many zeros will its square have at the end?
If a number contains 3 zeros at the end, how many zeros will its square have at the end?
Factorise:
$7 y^2-19 y-6$
→$7 y^2-19 y-6$
Write down the number of edges of the following figures: cube.
Express $\frac{-3}{5}$ as a rational number with denominator. $-40$
→A train travels $\frac{1445}{2}\text{km}$ in $\frac{17}{2}\text{h}.$ Fine the speed of the train in $km/h$.
→What will be the number of zeroes in the square of the following numbers?
(i) 60 $\quad$ (ii) 400
→(i) 60 $\quad$ (ii) 400