Question

$\sqrt{ \frac{(0.105 + 0.024 - 0.008) \times 0.85}{1.7 \times 0.022 \times 0.25} }$
simplify

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Answer 1

Answer:

Question :-

$\mapsto \sf \sqrt{\dfrac{(0.105 + 0.024 - 0.008) \times 0.85}{1.7 \times 0.022 \times 0.25}}$

Solution :-

$\bigstar\: \bf \sqrt{\dfrac{(0.105 + 0.024 - 0.008) \times 0.85}{1.7 \times 0.022 \times 0.25}}$

$\implies \sf \sqrt{\dfrac{(0.129 - 0.008) \times 0.85}{0.0374 \times 0.25}}$

$\implies \sf \sqrt{\dfrac{(0.121) \times 0.85}{0.00935}}$

$\implies \sf \sqrt{\dfrac{0.121 \times 0.85}{0.00935}}$

$\implies \sf \sqrt{\dfrac{0.10285}{0.00935}}$

$\implies \sf \sqrt{11}$

$\implies \sf\bold{\red{3.32}}$

Answer 2

$\bigstar\: \bf \sqrt{\dfrac{(0.105 + 0.024 - 0.008) \times 0.85}{1.7 \times 0.022 \times 0.25}}$

$\implies \sf \sqrt{\dfrac{(0.129 - 0.008) \times 0.85}{0.0374 \times 0.25}}$

$\implies \sf \sqrt{\dfrac{(0.121) \times 0.85}{0.00935}}$

$\implies \sf \sqrt{\dfrac{0.121 \times 0.85}{0.00935}}$

$\implies \sf \sqrt{\dfrac{0.10285}{0.00935}}$

$\implies \sf \sqrt{11}$

$\implies \sf\bold{\red{3.32}}$