Trigonometric Reduction Formulas Explained (Grade 11)
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Trigonometric Reduction Formulas Explained (Grade 11)
REDUCTION FORMULAS are a great math tool when seeking to simplify trigonometric expressions, in this video I explained how apply them. Also Watch (Examples on Reduction formulas): https://youtu.be/RQQnFag3QMg Enjoy. Leave a LIKE and don’t forget to SUBSCRIBE!! #Trigonometry #ReductionFormulas #TrigIdentities #Grade11CapsMathematics
12.4K viewsJan 27, 2020
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SOLVED:A reduction formula is one that can be used to “reduce” the number of terms in the input for a trigonometric function. Explain how the figure shows that the following reduction formulas are valid: \begin{array}{rl}{\sin (t \pi)=-\sin t} & {\cos (t \pi)=-\cos t} \\ {\tan (t \pi)} & {=\tan t}\end{array}
SOLVED:A reduction formula is one that can be used to “reduce” the number of terms in the input for a trigonometric function. Explain how the figure shows that the following reduction formulas are valid: \begin{array}{rl}{\sin (t \pi)=-\sin t} & {\cos (t \pi)=-\cos t} \\ {\tan (t \pi)} & {=\tan t}\end{array}
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SOLVED:A reduction formula is one that can be used to “reduce” the number of terms in the input for a trigonometric function. Explain how the figure shows that the following reduction formulas are valid: \begin{array}{rl}{\sin (t \pi)=-\sin t} & {\cos (t \pi)=-\cos t} \\ {\tan (t \pi)} & {=\tan t}\end{array}
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