Reed Nguyen
01/21/2023 · Primary School
Use properties of logarithms to conde logarithmic expressions. \( \log y+14 \log z \) \( \log y+14 \log z= \)
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To condense the logarithmic expression \( \log y + 14 \log z \), we can use the properties of logarithms.
The property we will use is:
\[ \log a + \log b = \log(ab) \]
Applying this property to the given expression:
\[ \log y + 14 \log z = \log(y \cdot z^{14}) \]
Therefore, the condensed form of the logarithmic expression \( \log y + 14 \log z \) is \( \log(y \cdot z^{14}) \).
Quick Answer
\( \log(y \cdot z^{14}) \)
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