Problem 1: Consider standard position angle 250°. (1) In what quadrant does this angle terminate? (2) Give another positive angle that is coterminal to this angle. (3) Give a negative angle that is coterminal to this angle. Show how you found (2) and (3). Problem 2: The point (-7, √3) is on the terminal side of standard poi (2) FI

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Problem 1: Consider standard position angle 250°. (1) In what quadrant does this angle terminate? (2) Give another
positive angle that is coterminal to this angle. (3) Give a negative angle that is coterminal to this angle. Show how you found
(2) and (3).
Problem 2: The point (-7, √3) is on the terminal side of standard position angle 0. (1) Find r and show how you found it.
(2) Find and simplify the exact values of all 6 of the trigonometric functions of 0.
Problem 3: Consider that the terminal side of standard position is given by the linear equation, 3x + 5y = 0 with x ≥ 0.
(1) Give the ordered pair coordinates of a point that lies on this terminal side (remember the given restriction on x). (2) Find
and simplify the exact values of all 6 of the trigonometric functions of 8.
Problem 4: Consider sin = and cos 0 <0. Use either x, y, r definitions as in 1.3, or fundamental identities as in 1.4 to
find and simplify the exact values of all 6 trigonometric functions of 0. Show identities used if using 1.4.
Transcribed Image Text:Problem 1: Consider standard position angle 250°. (1) In what quadrant does this angle terminate? (2) Give another positive angle that is coterminal to this angle. (3) Give a negative angle that is coterminal to this angle. Show how you found (2) and (3). Problem 2: The point (-7, √3) is on the terminal side of standard position angle 0. (1) Find r and show how you found it. (2) Find and simplify the exact values of all 6 of the trigonometric functions of 0. Problem 3: Consider that the terminal side of standard position is given by the linear equation, 3x + 5y = 0 with x ≥ 0. (1) Give the ordered pair coordinates of a point that lies on this terminal side (remember the given restriction on x). (2) Find and simplify the exact values of all 6 of the trigonometric functions of 8. Problem 4: Consider sin = and cos 0 <0. Use either x, y, r definitions as in 1.3, or fundamental identities as in 1.4 to find and simplify the exact values of all 6 trigonometric functions of 0. Show identities used if using 1.4.
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