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limit of a piece function
lim x —> a+ f(x) = lim x —> a- f(x)
continuity at x = a
lim x —> a f(x) = f(a)
derivative by def.
f’(x) = lim deltax —> 0 [f(x + deltax) - f(x)]/deltax AND f’( c) = lim x —> c [f(x) - f( c)]/x-c
continuity of a piece function
lim x —> a+ f(x) = lim x —> a- f(x) = f(a)
rate of change
f’(x)
slope of a curve
f’(x)
slope of a tangent
f’(x)
equation of a tangent
y - y1 = f’(x)(x-x1)
slope of a normal
mn = -1/mt = -1/f’(x)
horizontal tangent
f’(x) = 0
vertical tangent
f’(x) = non zero constant/0
average rate of change
deltay/deltax