Simplify \({\sqrt[3]{0.216}} +{\sqrt[3]{0.001}} -{\sqrt[3] {0.008}}\)
Simplify / निम्नलिखित को सरल कीजिए। \({\sqrt[3]{0.216}} +{\sqrt[3]{0.001}} -{\sqrt[3] {0.008}}\)
Simplification is a scoring topic of the Maths section where candidates solve numerical expressions using BODMAS, fractions, decimals, surds and powers.
This page contains a large collection of Simplification Maths Questions in Hindi and English for SSC, Banking, Railways and other exams. Each question is solved step by step for better understanding.
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Simplify / निम्नलिखित को सरल कीजिए। \({\sqrt[3]{0.216}} +{\sqrt[3]{0.001}} -{\sqrt[3] {0.008}}\)
Simplify / निम्नलिखित को सरल कीजिए: \(\frac{4.8\times 0.36\times 0.28}{0.08\times 0.12}\)
$10\frac{2}{3}+3\frac{1}{6} -5\frac{5}{6} – 2\frac{1}{3}=? $
Find the value of / मान ज्ञात कीजिए। $[(17 \times 16)\times {8\div 8 \times \frac{(18 – 11)}{7}}]$
Evaluate/ मूल्यांकन कीजिए: 16 + 12 ÷ 3 – 2 × 3
Simplify/ सरल करें \(196^2\times 56 \div 14^5 \times 1021\) = ?
Find the value of \(\frac{3.6\times 0.48 \times 2.50}{0.12\times 0.09\times0.5}\). \(\frac{3.6\times 0.48 \times 2.50}{0.12\times 0.09\times0.5}\) का मान ज्ञात कीजिए।
Find the value of the following. निम्नलिखित का मान ज्ञात कीजिए। \([(16 \times 12) \times \{ 5 \div 5\times \frac{(13
Find the value/मान ज्ञात करेंः \(9^3 – 9^2 +(\frac{40}{2})^2 – 5 + 8 \times 5 \)= _________
Find the value of \(3 \div[(8 – 5) \div \{(4 – 2) + (2 +\frac{8}{13})\}]\) \(3 \div[(8 – 5) \div
What is the value of \(\frac{(2.3)^3 + 0.027}{(2.3)^2 – 0.69 +0.09}\) \(\frac{(2.3)^3 + 0.027}{(2.3)^2 – 0.69 +0.09}\) बराबर हैं?
\(1\frac{2}{5}\) of 75% of 540 \(\frac{2}{3}\) = ? 540 का 75% का \(1\frac{2}{5}\) का \(\frac{2}{3}\) = ?
What is the value of \((0.9 \times 0.9 \times 0.9 + 0.1 \times 0.1 \times 0.1)\) \((0.9 \times 0.9 \times
Find the value of y, satisfying / Y का वह मान ज्ञात कीजिए $14\times 5\times 765\div\sqrt{2601} = y +658$
What is the value of the following expression? निम्नलिखित अभिव्यक्ति का मान क्या है? $\frac{4}{7}\times 4\frac{1}{2}\div {5\frac{1}{3}} \text {of}\: 2\frac{1}{2}