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How to prove or explain why sin(2x) does not equal 2sin(x) ?
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sin 2x =sin (x+x) use sin(A+B)
how would I use the sin(A+B)=sinacosb+cosasinb formula to solve that?
here x=A=B
just use that !
sin(A+B)=sinacosb+cosasinb A=B=x
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So what would A and B be in the equation? 2?
"How to prove or explain why sin(2x) does not equal 2sin(x) ? " Find a counter example.
A=B=x
sin(2x) is a horizontal stretch of factor 0.5 2sin(x) is a vertical stretch of factor 2
Another way to prove negatives is with an example case that fails. \(2\sin{\frac{\pi}{2}}\ne\sin\pi\)
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One good counter example is \(x=90^\circ\).
sin x cos x+cos x sin x=2 sinx cos x is not equal to 2 sin x
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