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Old January 15th, 2009, 04:01 PM
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Default trig help

1. Prove sin(sin^2(x))/(1- cos(x))= 1
2. Solve 2 tan(x)+ (√12) = 0
3. 2cos(^2x) + cos(x)= 1 Write the general solutions.
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Old January 15th, 2009, 04:31 PM
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1. If the first identity is really \frac{sin(sin^2(x))}{1-cos(x)} then I think that the statement is false. Take e.g. x=pi/4.
2. tan(x) = -\frac{\sqrt{12}}{2}*use the operator arctan [/math]*tan^{-1} [/math]*
3. This is a quadratic equation. Let *cos(x) = y*then the equation becomes 2y^2+y-1=0.*
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Old January 15th, 2009, 04:52 PM
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Quote:
Originally Posted by vincisonfire View Post
1. If the first identity is really \frac{sin(sin^2(x))}{1-cos(x)} then I think that the statement is false. Take e.g. x=pi/4.
2. tan(x) = -\frac{\sqrt{12}}{2}*use the operator arctan [/math]*tan^{-1} [/math]*
3. This is a quadratic equation. Let *cos(x) = y*then the equation becomes 2y^2+y-1=0.*
thanks for your help
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