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16 December, 11:23

Find the Maclaurin series for f (x) = sin^2 (x)

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  1. 16 December, 13:33
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    use sin^2 (x) = 1/2 * (1-cos2x)

    cos 2x - use def cosx from table

    f (x) = sin^2 (0) f' (x) = 2*sin (x) * cos (x)

    therefore f' (x) = sin (2x)

    f'' (x) = 2cos (2x)

    f''' (x) = - 4sin (2x) = - 4*f' (x)

    putting it into maclaurin's series

    We get,

    0+0 + 2x^2/2! + 0 ...
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