$46818 + 34484 - 24642 - 21232 = ?$

  • A
    $35428$
  • B
    $32468$
  • C
    $52248$
  • D
    $46428$

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The digits indicated by $^*$ in $3422213^{**}$ so that this number is divisible by $99$ are

$\frac{3}{23}$ of $\frac{5}{12}$ of $1104 = ?$

$9067 + 2065 - 8400 + 3045 - 1520 = ?$

$(0.25)^{6} \div (0.125)^{2} \times (0.5)^{4} = (0.5)^{?+3}$

Find the least values of $x$ and $y$ so that the number $5x423y$ is divisible by $88$.

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