Question

mathematics simplification​

Answer 1

Answer:

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Answer 2

Answer:

0

Step-by-step explanation:

Given that

$\sqrt{48} - 3 \sqrt{108} + 2 \sqrt{27} + \sqrt{192}$

To solve it

Look into under root value which is not perfect square but it is multiple of square hence

$\sqrt{16 \times 3} - 3 \sqrt{36 \times 3} + 2 \sqrt{9 \times 3} + \sqrt{64 \times 3}$

16,36,9 and 64 are perfect square of 4,6,3 and 8 hence

$4 \sqrt{3} - 3 \times 6\sqrt{3} + 2 \times 3 \sqrt{3} + 8 \sqrt{3}$

by addition and subtraction we get

$0$

hence Answer is 0.