Given that \(\frac{\log \text{P}}{\text{y}-\text{z}}=\frac{\log \text{Q}}{\text{z}-\text{x}}=\frac{\log \text{R}}{\text{x}-\text{y}}=10\) for x≠ y≠ z, what is the value of the product

Given that \(\frac{\log \text{P}}{\text{y}-\text{z}}=\frac{\log \text{

1.	Given that \(\frac{\log \text{P}}{\text{y}-\text{z}}=\frac{\log \text{Q}}{\text{z}-\text{x}}=\frac{\log \text{R}}{\text{x}-\text{y}}=10\) for x≠ y≠ z, what is the value of the product
A.	0
B.	1
C.	𝑥𝑦𝑧
D.	10𝑥𝑦𝑧
Answer» C. 𝑥𝑦𝑧

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Given that \(\frac{\log \text{P}}{\text{y}-\text{z}}=\frac{\log \text{Q}}{\text{z}-\text{x}}=\frac{\log \text{R}}{\text{x}-\text{y}}=10\) for x≠ y≠ z, what is the value of the product

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