Use the definition to find f′(2)f'(2)f′(2) for f(x)=x2+1f(x) = x^2 + 1f(x)=x2+1.A222B555C333D444check_circleExplanationlimh→0((2+h)2+1−5)/h=lim(4h+h2)/h=4\lim_{h\to 0}((2+h)^2+1 - 5)/h = \lim (4h+h^2)/h = 4limh→0((2+h)2+1−5)/h=lim(4h+h2)/h=4.