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Which of the following is the best linear approximation for f(x) = cos(x) near x = pi/2 ?
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we can approximate y(x) with L(x) y(x) ~ L(x) , where L(x) = y (a) + y ' (a) ( x - a)
where the approximation is very good as x -> a
L(x) = cos(pi/2) + (-sin (pi/2)) * (x - pi/2)
which is L(x) = 0 + (- 1) * (x - pi/2)
-x + pi/2
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yes that looks correct
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