# Sin/Cos/Tan -> Unit Circle Location

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Memorize the Unit Circle! Now, when prompted with a sin/cos/tan statement in radians, you should be able to give the coordinates.

sin of pi/6

cos of pi/6

tan of pi/6

csc of pi/6

sec of pi/6

cot of pi/6

sin of pi/4

cos of pi/4

tan of pi/4

csc of pi/4

cot of pi/4

sec of pi/4

sin of pi/3

cos of pi/3

tan of pi/3

csc of pi/4

cot of pi/4

sec of pi/4

sin of pi/2

cos of pi/2

tan of pi/2

csc of pi/2

sec of pi/2

cot of pi/2

sin of 2pi/3

cos of 2pi/3

tan of 2pi/3

csc of 2pi/3

sec of 2pi/3

cot of 2pi/3

sin of 3pi/4

cos of 3pi/4

tan of 3pi/4

csc of 3pi/4

sec of 3pi/4

cot of 3pi/4

sin of 5pi/6

cos of 5pi/6

tan of 5pi/6

csc of 5pi/6

sec of 5pi/6

cot of 5pi/6

sin of pi

cos of pi

tan of pi

csc of pi

sec of pi

cot of pi

sin of 7pi/6

cos of 7pi/6

tan of 7pi/6

csc of 7pi/6

sec of 7pi/6

cot of 7pi/6

sin of 5pi/4

cos of 5pi/4

tan of 5pi/4

csc of 5pi/4

sec of 5pi/4

cot of 5pi/4

sin of 4pi/3

cos of 4pi/3

tan of 4pi/3

csc of 4pi/3

sec of 4pi/3

cot of 4pi/3

sin of 3pi/2

cos of 3pi/2

tan of 3pi/2

csc of 3 pi/2

sec of 3 pi/2

cot of 3 pi/2

sin of 5pi/3

cos of 5pi/3

tan of 5pi/3

csc of 5pi/3

sec of 5pi/3

cot of 5pi/3

sin of 7pi/4

cos of 7pi/4

tan of 7pi/4

csc of 7pi/4

sec of 7pi/4

cot of 7pi/4

sin of 11pi/6

cos of 11pi/6

tan of 11pi/6

csc of 11pi/6

sec of 11pi/6

cot of 11pi/6

sin of 2pi

cos of 2pi

tan of 2pi

csc of 2pi

sec of 2pi

cot of 2pi

Example: