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(Unlimited Practice) SAT Math: Solving for a Variable in Terms of Another

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Solve for $s$ in the equation below.

$sh + k = ij$

$\dfrac{ij}{h} - k$

$\dfrac{ij} {k-h}$

$ij - k - h$

$\dfrac{ij - k} {h}$

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Solve for $c$ in the equation below.

$ac=adc+bd$

$\dfrac{ad+bd}{a}$

$\dfrac{bd}{a-ad}$

$adc+bd-a$

$\dfrac{bd}{ada}$

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Solve for $t$ in the equation below.

$o=\dfrac{qrs}{p^2}t$

$t=\dfrac{\sqrt{p}}{qrs}o$

$t=\dfrac{p^2}{qrs}o$

$t=\dfrac{\sqrt{qrs}}{p}o$

$t=\dfrac{qrs}{p}\sqrt{o}$

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Solve for $w$ in the equation below.

$i = w + \dfrac{kl}{m}$

$w = klm - i$

$w = \dfrac{i}{l} - km$

$w = \dfrac{i}{km} - l$

$w = i - \dfrac{kl}{m}$

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Solve for $p$ in the equation below.

$z = p + \dfrac{bc}{d}$

$p = bcdz$

$p = bcd - z$

$p = \dfrac{z}{bd} - c$

$p = z - \dfrac{bc}{d}$

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Solve for $s$ in the equation below.

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

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

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

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

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

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