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Factoring with trig functions
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We’ll do the same things today as yesterday but today instead of x as the variable, we’ll have trig functions as the variable
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Always look for a GCF first!
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Difference of Squares
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Factoring Trinomials
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3tan2 x– 14tanx + 8 1) Multiply 3 • (8) = 24; tanx2- 14tanx + 24
2) Set up ( ) ( tanx )( tanx ) 3 3 What multiplies to 24 and adds to -14? ( tanx - 12)( tanx - 2) 3 4) Simplify (if possible). 5) Move denominator(s)in front of “x”. ( tanx - 4)( 3tanx - 2)
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2sec2 x– 3secx – 9 1) Multiply 2 • (-9) = -18; secx2 – 3secx - 18
2) Set up ( ) ( secx )( secx ) 2 2 What multiplies to -18 and adds to -3? ( secx - 6)( secx + 3) 2 4) Simplify (if possible). 5) Move denominator(s)in front of “x”. ( secx - 3)( 2secx + 3)
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6sin3x + 13sin2x + 6sinx 1) Factor GCF sinx(6sin2x + 13sinx + 6)
2) Multiply 6 • (6) = 36; Sinx(sin2x + 13sinx + 36) 3) Set up ( ) sinx( sinx )( sinx ) 6 6 4) What multiplies to 36 and adds to 13? sinx(sin x + 4)( sinx + 9) 6 5) Simplify (if possible). 5) Move denominator(s)in front of “x”. sinx(3sinx + 2)( 2sinx + 3)
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