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SHSAT Unlimited Practice: Solving for a Variable in Terms of Another Variable(s)

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Solve for $z$ in the equation below.

$n = z + pq$

$z = \dfrac{n}{p}-q$

$z = pq - n$

$z = n - pq$

$z = \dfrac{n}{q}-p$

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Solve for $h$ in the equation below.

$j=\dfrac{lmn}{k^2}h$

$h=\dfrac{k^2}{lmn}j$

$h=\dfrac{lmn}{k^2}j$

$h=\dfrac{\sqrt{lmn}}{k}j$

$h=\dfrac{\sqrt{k}}{lmn}j$

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Solve for $q$ in the equation below.

$r = q + tu$

$q = tu - r$

$q = tur$

$q = r - tu$

$q = \dfrac{r}{tu}$

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Solve for $r$ in the equation below.

$s = r + \dfrac{uv}{w}$

$r = \dfrac{s}{uvw}$

$r = \dfrac{s}{uw} - v$

$r = s - \dfrac{uv}{w}$

$r = \dfrac{s}{v} - uw$

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Solve for $e$ in the equation below.

$r = e + tu$

$e = tur$

$e = \dfrac{r}{tu}$

$e = r - tu$

$e = tu - r$

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