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Find the limit as x approaches 0 of f(x)=(sin (3x) *cos(x))/4x
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u can make limit (x->0) (sin (3x) *cos(x))/4x = limit (x->0) (sin(3x)/4x) * limit (x->0) cos(x) for limit (x->0) (sin(ax)/bx) = a/b and limit (x->0) cos(x) u just put x=0, so cos0=1
ok but what is the limit to the problem?
wait it would be zero wouldnt it
limit (x->0) (sin(ax)/bx) = a/b so, limit (x->0) (sin(3x)/4x) = 3/4 this is abasic formula
ok
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