Write $\frac13\log_5x + \frac14\log_5y - \frac15\log_5z$ as the logarithm of a single expression, assuming that x, y, and z are positive.

Name: Write $\frac13\log_5x + \frac14\log_5y - \frac15\log_5z$ as the logarithm of a single expression, assuming that x, y, and z are positive.
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The Answer of Write $\frac13\log_5x + \frac14\log_5y - \frac15\log_5z$ as the logarithm of a single expression, assuming that x, y, and z are positive.

Write 13log⁡5x+14log⁡5y−15log⁡5z\frac13\log_5x + \frac14\log_5y - \frac15\log_5z31​log5​x+41​log5​y−51​log5​z As the Logarithm of a Single Expression, Assuming That X

Write $\frac13\log_5x + \frac14\log_5y - \frac15\log_5z$ As the Logarithm of a Single Expression, Assuming That X