Question

Root 6 into root 27 is equal to

Answer 1

GIVEN :

The expression $\sqrt{6}\times \sqrt{27}$ is equal to :

TO FIND :

The value of the given expression $\sqrt{6}\times \sqrt{27}$

SOLUTION :

Given expression is $\sqrt{6}\times \sqrt{27}$

Now Solving the given expression as below :

$\sqrt{6}\times \sqrt{27}$

By using the Square root property :

$\sqret{ab}=\sqrt{a}\times \sqrt{b}$

$=\sqrt{6\times 27}$

$=\sqrt{(2\times 3)\times (3\times 3\times 3)}$

$=\sqrt{2\times 9\times 9$

By using the Square root property :

$\sqrt{a\times a}=a$

$=9\sqrt{2}$

$\sqrt{6}\times \sqrt{27}=9\sqrt{2}$

⇒ the given expression $\sqrt{6}\times \sqrt{27}$ is equal to $9\sqrt{2}$

∴ $\sqrt{6}\times \sqrt{27}=9\sqrt{2}$

⇒ the value of the given expression is $9\sqrt{2}$

Answer 2

Answer:

here is the answer ho it helps uh dear...