$\frac{14 \sqrt{5}}{44} = p - 7 \sqrt{s q}$

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Solution

$\to$ Comparing the rational and irrational terms on both $L . H . S$ and $R . H . S$ , we get,
$0 = p$ and $\frac{14 \sqrt{5}}{44} = - 7 \sqrt{5} q$
$\Rightarrow q = - \frac{1}{22}$ and $p = 0$

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14√544=p−7√sq

→ Comparing the rational and irrational terms on both L.H.S and R.H.S, we get,0=p and 14√544=−7√5q⇒q=−122 and p=0

$\frac{14 \sqrt{5}}{44} = p - 7 \sqrt{s q}$

$\to$ Comparing the rational and irrational terms on both $L . H . S$ and $R . H . S$ , we get,
$0 = p$ and $\frac{14 \sqrt{5}}{44} = - 7 \sqrt{5} q$
$\Rightarrow q = - \frac{1}{22}$ and $p = 0$