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Find a degree 
Magazine Problem 2
Graph one complete cycle of each of the following. In each case, label the axes accurately. $$ y=3 \cot x $$
Problem 3
Graph \(y=\tan x\) for \(x\) between \(-\pi / 2\) and \(\pi / 2\), and then reflect the graph about the line \(y=x\) to obtain the graph of \(y=\tan ^{-1} x\).
Problem 3
Graph one complete cycle of each of the following. In each case, label the axes accurately and identify the amplitude for each graph. \(y=6 \sin x\)
Problem 3
Make a table of values for Problems 1 through 6 using multiples of \(\pi / 4\) for \(x\). Then use the entries in the table to sketch the graph of each function for \(x\) between 0 and \(2 \pi\). $$ y=\csc x $$
Problem 4
Make a table of values for Problems 1 through 6 using multiples of \(\pi / 4\) for \(x\). Then use the entries in the table to sketch the graph of each function for \(x\) between 0 and \(2 \pi\). $$ y=\sin x $$
Problem 4
Graph \(y=\cot x\) for \(x\) between 0 and \(\pi\), and then reflect the graph about the line \(y=x\) to obtain the graph of \(y=\cot ^{-1} x\).
Problem 4
Graph one complete cycle of each of the following. In each case, label the axes accurately and identify the amplitude for each graph. \(y=6 \cos x\)
Problem 4
Use addition of \(y\)-coordinates to sketch the graph of each of the following between \(x=0\) and \(x=4 \pi\). $$ y=2-\sin x $$
Problem 5
Evaluate each expression without using a calculator, and write your answers in radians. $$ \sin ^{-1}\left(\frac{\sqrt{3}}{2}\right) $$
Problem 5
Graph one complete cycle of each of the following. In each case, label the axes accurately and identify the amplitude for each graph. \(y=\frac{1}{2} \cos x\)
