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simplify. sin(-B)tan(-B)+cos(B)
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Since both tan and sin are odd functions: \[ \sin(-B)\tan(-B)+\cos(B)= \sin(B)\tan(B)+\cos(B) \]So: \[ =\sin(B)\frac{\sin(B)}{\cos(B)}+\cos(B) \]Multiplying out and adding: \[ =\frac{\sin(B)^2}{\cos(B)}+\cos(B) \]Whic gives us: \[ =\frac{\sin(B)^2+\cos(B)^2}{\cos(B)} \]By our first trigonometric identity, we receive: \[ =\frac{1}{\cos(B)} \] Et voilá.
*Which
thanks so much. could you help me on one other question that is bugging me as well?
Post it as a separate question, and sure.
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