How do you graph $f (x) = tan [x - \frac{π}{4}] - 2$ $f(x)=tan[x-pi/4]-2$ ?

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How do you graph $f (x) = tan [x - \frac{π}{4}] - 2$ $f(x)=tan[x-pi/4]-2$ ?

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Answer 1 · 2016-01-12T16:47:24

It is explained below.

Explanation:

Draw the graph of tanx, which is a standard graph. Shift this graph horizontally to the right $\frac{π}{4}$ $pi/4$ units and vertically down by 2 units. Select a trignometrical graph paper.

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How do you graph $f (x) = tan [x - \frac{π}{4}] - 2$ $f(x)=tan[x-pi/4]-2$ ?

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How do you graph f(x)=tan[x-pi/4]-2f(x)=tan[x−π4]−2f(x)=tan[x-pi/4]-2?

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How do you graph $f (x) = tan [x - \frac{π}{4}] - 2$ $f(x)=tan[x-pi/4]-2$ ?