WebbUse the double angle formula for the sine function and substitute the obtained value of sin (α) and the given value of cos (α) to the equation. Simplify the equation. sin (2α) = 2 sin α cos α sin (2α) = 2 (-√21 / 5) (⅖) sin (2α) = -4√21 / 25 Final Answer The exact value of sin (2α) given that cos (α) = ⅖ is -4√21 / 25. WebbSimplify without a calculator: 2 sin (22.5° )cos (22.5°) = = Use half angle formulas or formula for reducing powers to fill in the blanks in the identity below: (sin (8x))4 = 1 cos …
Solved 1 5 points Simplify the following: (-2+31)(2-31) - Chegg
WebbGiven: cos (t)=2/5; simplify the following expression and then evaluate it: sec (−t)−cos (−t)tan^2 (−t). This problem has been solved! You'll get a detailed solution from a subject matter expert that helps you learn core concepts. See Answer WebbSpherical Trigonometry. Spherical trigonometry is the branch of spherical geometry that deals with the metrical relationships between the sides and angles of spherical triangles, … north face black beanie hat
Sin 3pi/4 - BRAINGITH
WebbFirst we apply the sum formula, cos (a+b) = cos (a) * cos (b) - sin (a) * sin (b): cos (2*phi) = cos (phi + phi) = cos (phi) * cos (phi) - sin (phi) * sin (phi) 2. Now you can see that you are multiplying cos (phi) by itself and sin (phi) by itself. So, cos (phi) * cos (phi) - sin (phi) * sin (phi) = cos^2 (phi) - sin^2 (phi) WebbFree Pre-Algebra, Algebra, Trigonometry, Calculus, Geometry, Statistics and Chemistry calculators step-by-step WebbLet us proceed step by step to find the exact values of sin 22.5° using the half-angle formula. Explanation: Let us consider θ = 22.5 º Therefore, sin 2 θ = [ (1− cos 2θ ) / 2] ----- … north face black and grey jacket