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Comprehensive vocabulary flashcards covering the trigonometric identities listed in the lecture notes and preparation for the formula test on Monday, 10th August.
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sin(A+B)
sin(A)cos(B)+cos(A)sin(B)
sin(A−B)
sin(A)cos(B)−cos(A)sin(B)
cos(A+B)
cos(A)cos(B)−sin(A)sin(B)
cos(A−B)
cos(A)cos(B)+sin(A)sin(B)
sin(A+B)sin(A−B)
sin2(A)−sin2(B)
cos(A+B)cos(A−B)
cos2(A)−sin2(B)=cos2(B)−sin2(A)
sin(2A)
2sin(A)cos(A)
sin(2A)
1+tan2(A)2tan(A)
cos(2A)
cos2(A)−sin2(A)
cos(2A)
2cos2(A)−1
cos(2A)
1−2sin2(A)
cos(2A)
1+tan2(A)1−tan2(A)
2cos2(A)
1+cos(2A)
2sin2(A)
1−cos(2A)
\tan\big(\frac{\pi}{4} + \text{\theta}\big)
\frac{1 + \text{tan}(\text{\theta})}{1 - \text{tan}(\text{\theta})}
\tan\big(\frac{\pi}{4} - \text{\theta}\big)
\frac{1 - \text{tan}(\text{\theta})}{1 + \text{tan}(\text{\theta})}
sin(3A)
3sin(A)−4sin3(A)
cos(3A)
4cos3(A)−3cos(A)
tan(A+B)
1−tan(A)tan(B)tan(A)+tan(B)
tan(A−B)
1+tan(A)tan(B)tan(A)−tan(B)
tan(2A)
1−tan2(A)2tan(A)
tan(3A)
1−3tan2(A)3tan(A)−tan3(A)
2sin(A)cos(B)
sin(A+B)+sin(A−B)
2cos(A)sin(B)
sin(A+B)−sin(A−B)
2cos(A)cos(B)
cos(A+B)+cos(A−B)
2sin(A)sin(B)
cos(A−B)−cos(A+B)
sin(C)+sin(D)
2sin(2C+D)cos(2C−D)
sin(C)−sin(D)
2cos(2C+D)sin(2C−D)
cos(C)+cos(D)
2cos(2C+D)cos(2C−D)
cos(C)−cos(D)
2sin(2C+D)sin(2D−C)