Question

Find the value of $\frac{27.38 \times \sqrt[3]{0.3052}}{31.65\times \sqrt[3]{0.3028}}$

Answer 1

Answer:

0.867

Step-by-step explanation:

In the given question,

We have been provided an equation,

$\frac{27.38\times ^{3}\sqrt{0.3052}}{31.65\times ^{3}\sqrt{0.3028}}$

Therefore, on simplifying by finding out the value of the terms individually we get,

$^{3}\sqrt{0.3052}=0.6732$

And,

$^{3}\sqrt{0.3028}=0.6715$

Now, on putting the value of the terms into the equation we get,

$\frac{27.38\times ^{3}\sqrt{0.3052}}{31.65\times ^{3}\sqrt{0.3028}}=\frac{27.38\times 0.6732}{31.65\times 0.6715}=\frac{18.432}{21.252}=0.867$

Therefore, the final value of our equation on solving it simultaneously is given by,

$\frac{27.38\times ^{3}\sqrt{0.3052}}{31.65\times ^{3}\sqrt{0.3028}}=0.867$.

Hence,

$\frac{27.38\times ^{3}\sqrt{0.3052}}{31.65\times ^{3}\sqrt{0.3028}}=0.867$.