02 May Find The Function And Graph It For A Function Of The Form Y=4cos(2x-C) That Passes Through (Pi/3,2) And For Which C Has The Smallest Possible Value. …
1. Simplify the following expression: sin 4x cos 3x + sin 3x cos 4x
2. Use half-angle formulas to solve the given problem. Find tanx if sin (x/2)=24/26 *x represents the angle sign-looks like a 0 with a line across the middle.
3. Solve the following trig. equation analytically (using identities if necessary for exact values if possible) for values of x. for 0<=x,2pi. sin 20x cos 19x – cos 20x sin 19x=0
4. Write down the meaning of the equation. y=7cos^-1(8x-7)
5. Explain how to transform tan^2x cos^2x + cot^2x sin^2x into 1 *x represents the angle sign
6. Find the function and graph it for a function of the form y=4cos(2x-c) that passes through (pi/3,2) and for which c has the smallest possible value.
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