Problem

If Find the least common denominator. $\frac{14}{z^{2}}, \frac{98}{z^{3}}$ The LCD is $\square$. (Simplify your answer.)

Solution

Step 1 :The least common denominator (LCD) is the least common multiple (LCM) of the denominators of the fractions. In this case, the denominators are \(z^{2}\) and \(z^{3}\).

Step 2 :The LCM of these two denominators is the one with the highest power of \(z\), which is \(z^{3}\).

Step 3 :Final Answer: The least common denominator (LCD) is \(\boxed{z^{3}}\).

From Solvely APP
Source: https://solvelyapp.com/problems/3g1LIVBduu/

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