What does tan px and tan qx mean?

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The discussion revolves around understanding the expressions tan(px) and tan(qx) in the context of a calculus limit problem. Participants clarify that p and q are likely real numbers, making tan(px) and tan(qx) trigonometric functions of those variables. The limit in question, as x approaches 0, involves evaluating the ratio of these tangent functions. The conversation emphasizes the importance of recognizing these expressions as extensions of the basic tangent function. Overall, the focus is on clarifying the mathematical notation before tackling the limit problem.
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Can somebody explain what does tan px and tan qx mean?

The problem is:

lim as x goes to 0 tan px / (tan qx)

I know its a calculus problem but I want to know what those trigonometric expressions are first
 
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p and q are presumably just some real numbers. If you know what tan(x) is, then you should know what tan(px) is.
 
I agree, they're probably just variables since functions sound unlikely.
 
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