Let f(x) = x^3+x-sin(x) prove that there exists p belongs to real number such that f(p) = 0.
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f(x) = x³ + x - sinx
differentiator with respect to x
df(x)/dx = 3x² + 1 - cosx
df(x)/dx = 0 at x = 0
hence, x = 0 is the point where f(x) = 0
differentiator with respect to x
df(x)/dx = 3x² + 1 - cosx
df(x)/dx = 0 at x = 0
hence, x = 0 is the point where f(x) = 0
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