QuestionAugust 25, 2025

Multiply both sides of the equation by the same expression: square times ((1)/(a)-(1)/(d))=square times bc The resulting equation is: c=square

Multiply both sides of the equation by the same expression: square times ((1)/(a)-(1)/(d))=square times bc The resulting equation is: c=square
Multiply both sides of the equation by the same expression: square times ((1)/(a)-(1)/(d))=square times bc The resulting equation is: c=square

Solution
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Answer

c = c Explanation 1. Identify the expression to multiply The expression to multiply both sides is \frac{1}{bc}. 2. Multiply both sides by the expression Multiply both sides of the equation by \frac{1}{bc}: \square \times (\frac {1}{a}-\frac {1}{d}) \times \frac{1}{bc} = \square \times bc \times \frac{1}{bc}. 3. Simplify the equation The right side simplifies to \square because bc \times \frac{1}{bc} = 1. 4. Solve for \square The left side becomes (\frac {1}{a}-\frac {1}{d}) \times \frac{1}{bc} = c, so \square = c.

Explanation

1. Identify the expression to multiply<br /> The expression to multiply both sides is $\frac{1}{bc}$.<br /><br />2. Multiply both sides by the expression<br /> Multiply both sides of the equation by $\frac{1}{bc}$: <br /> $\square \times (\frac {1}{a}-\frac {1}{d}) \times \frac{1}{bc} = \square \times bc \times \frac{1}{bc}$.<br /><br />3. Simplify the equation<br /> The right side simplifies to $\square$ because $bc \times \frac{1}{bc} = 1$. <br /><br />4. Solve for $\square$<br /> The left side becomes $(\frac {1}{a}-\frac {1}{d}) \times \frac{1}{bc} = c$, so $\square = c$.
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