Y 3 Sin 2X. Trigonometric Functions of Acute Angles sin X = opp / hyp = a / c csc X = hyp / opp = c / aTrigonometric Functions of Arbitrary Angles sin X = b / r csc X = r / b tan X = b / a cot X = aSpecial Triangles Special triangles may be used to find trigonometric functions of specialSine and Cosine Laws in Triangles In any triangle we have 1 The sine law sin A / a = sin B /Relations Between Trigonometric Functions cscX = 1 / sinX sinX = 1 / cscX secX = 1 / cosXPythagorean Identities sin 2X + cos 2X = 1 1 + tan 2X = sec 2X 1 + cot 2X = csc 2XNegative Angle Identities sin(X) = sinX odd function csc(X) = cscX odd function cos(Cofunctions Identities sin(π/2 X) = cosX cos(π/2 X) = sinX tan(π/2 X) = cotX cot(π/2 Addition Formulas cos(X + Y) = cosX cosY sinX sinY cos(X Y) = cosX cosY + sinX sinYSum to Product Formulas cosX + cosY = 2cos[ (X + Y) / 2 ] cos[ (X Y) / 2 ] sinX + sinY =.

Sine Function Y 3 Sin 2x 1 0 Practice Problem Youtube y 3 sin 2x
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Solution for y=3sin(2x) equation Simplifying y = 3sin(2x) Remove parenthesis around (2x) y = 3ins * 2x Reorder the terms for easier multiplication y = 3 * 2ins * x Multiply 3 * 2 y = 6ins * x Multiply ins * x y = 6insx Solving y = 6insx Solving for variable ‘y‘ Move all terms containing y to the left all other terms to the right.

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