Math, asked by ROHITRAJCOC11, 1 year ago

do with step wise full explain I mark you as brainlist ok​

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Answered by SreenikethanI
0

Hey there! This is how you can evaluate the expression:

5 \sqrt{45} \div \dfrac{\sqrt{75}}{\sqrt{5}}

First, take the Square Root over the whole fraction as shown:

=5 \sqrt{45} \div \sqrt{\dfrac{75}{5}}

Then simplify that fraction:

=5 \sqrt{45} \div \sqrt{15}

Now, write it in this form:

=5 \sqrt{45} \times \dfrac{1}{\sqrt{15}}

You can combine the two fractions to get this:

=5 \dfrac{\sqrt{45}}{\sqrt{15}}

Take the square root as a whole:

=5 \sqrt{\dfrac{45}{15}}

Now you can simplify that also, and get this:

=5 \sqrt{3}

So your final answer is =5 \sqrt{3}

Please mark this as Brainliest if you found this helpful!!!

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