The correct option is E None of these16 × 12 672 ÷ 21 = ? 211 We apply the BODMAS rule to solve this expression So, 192 672 ÷ 21 = ? 211 ⇒ 192 32 = ? ...

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Quantitative Aptitude

Solving Inequalities

16 × 12-672 ÷...

Question

$16 \times 12 - 672 \div 21 = ? - 211$

381

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347

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372

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311

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None of these

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Solution

The correct option is E None of these
$16 \times 12 - 672 \div 21 = ? - 211$
We apply the BODMAS rule to solve this expression
So, $192 - 672 \div 21 = ? - 211$
$\Rightarrow 192 - 32 = ? - 211$
$\Rightarrow 160 = ? = 211$
$\Rightarrow ? = 160 + 211$
$\Rightarrow ? = 371$

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Question 16

Write the correct answer from the given four options.

Which among $43^{2}$ , $67^{2}$ , $52^{2}$ , $59^{2}$ would end with digit 1?

a) $43^{2}$
b) $67^{2}$
c) $52^{2}$
d) $59^{2}$

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\frac{6^{12} \times {(35)}^{28} \times {(15)}^{16}}{{(14)}^{12} \times {(21)}^{11}}

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16×12−672÷21=?−211

The correct option is E None of these16×12−672÷21=?−211 We apply the BODMAS rule to solve this expression So, 192−672÷21=?−211 ⇒192−32=?−211 ⇒160=?=211 ⇒?=160+211 ⇒?=371

$16 \times 12 - 672 \div 21 = ? - 211$

The correct option is E None of these
$16 \times 12 - 672 \div 21 = ? - 211$
We apply the BODMAS rule to solve this expression
So, $192 - 672 \div 21 = ? - 211$
$\Rightarrow 192 - 32 = ? - 211$
$\Rightarrow 160 = ? = 211$
$\Rightarrow ? = 160 + 211$
$\Rightarrow ? = 371$