2.3: Double-Angle and Half-Angle Formulas 4. Given that cos 0 and 180° < 0 < 360°,...
QUESTION 12 Use a double-angle or half-angle identity to find the exact value of: cos(0) = and 270° <=< 360°, find sin 5 OAV10 10 B. 10 C. None of these OD 10 3 17 OE 4 QUESTION 13 Use a double-angle or half-angle identity to find the exact value of: 3 sin(0)= and 0° <o<90° , find tan 5 - šar 10 OA. 3 B.V10 Octs OD. -V10 E V30 QUESTION 11 Use a double-angle or half-angle identity to...
7. Given cos 20 = --and 180° <0 < 270°, find values of sino and cose.
7. Find sin given that sin 0 - and terminates in 270º<$< 360° 8. Find the exact value of the trigonometric expression: Sec (arctan
If csc(I) = 6, for 90° <I< 180°, then Preview sin() = 0 cos(1) Preview tan (3) - Preview
Using the identity sin? 0 + cos² 0 = 1, find the value of tan 6, to the nearest hundredth, if sin 0 = -0.62 and 3 < 0 < 27.
5. cot? - 3 = 0 find values 0º < 0 < 360° 6. sin(3x) = 1 find values 0 SX S2
5 Let O be an angle such that sin 0 and tan 0 <0. 8 Find the exact values of cot and sec O. cot $ ? secô = ]
e the information given about the angle o oso< 2t to find the exact valne in (20) cos(20) c) sin d) cos ž e) tan(2o). fltan Ž 1. Sino=15, ococt 11. tan o="13, TCO < 3/2 find the use the half exact value zl. Sin 22.5 angle formulas to of each expression, 29. sin (-/B)
Find all solutions to cos(7a) - cos(a) = sin(4a) on 0 Sa<
Given an angle 0° s < 360°, a. If I calculate sin (), am I calculating an angle or a ratio of sides? b. Explain, using the legs and hypotenuse of a right triangle, why sin(e) can never be greater than 1.