Write an equation that expresses the following relationship: $$ x $$ varies jointly as $$ y $$ and $$ p $$ and inversely as the square root of $$ z $$. Then solve the equation for $$ y $$. Write an equation that expresses the given relationship. Use k as the constant of variation. $$ x=\square $$

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Summers Wilson · Accepted Answer

The equation is $$ x = k \cdot \frac{y \cdot p}{\sqrt{z}} $$. To solve for $$ y $$, use $$ y = \frac{x \cdot \sqrt{z}}{k \cdot p} $$.

Write an equation that expresses the following relationship: \( x \) varies jointly as \( y \) and \( p \) and inversely as the square root of \( z \). Then solve the equation for \( y \). Write an equation that expresses the given relationship. Use k as the constant of variation. \( x=\square \)

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Write an equation that expresses the following relationship: \( x \) varies jointly as \( y \) and \( p \) and inversely as the square root of \( z \). Then solve the equation for \( y \). Write an equation that expresses the given relationship. Use k as the constant of variation. \( x=\square \)

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