0000:00:00:00:00Start13Number 13ExplanationGiven f(x)=1+xf(x) = \sqrt{1 + x}f(x)=1+x. The value of limh→0f(3+2h2)−f(3−3h2)h2\lim_{h \to 0} \frac{f(3 + 2h^2) - f(3 - 3h^2)}{h^2}limh→0h2f(3+2h2)−f(3−3h2) is....45\frac{4}{5}5443\frac{4}{3}3454\frac{5}{4}4512\frac{1}{2}21111
13Number 13ExplanationGiven f(x)=1+xf(x) = \sqrt{1 + x}f(x)=1+x. The value of limh→0f(3+2h2)−f(3−3h2)h2\lim_{h \to 0} \frac{f(3 + 2h^2) - f(3 - 3h^2)}{h^2}limh→0h2f(3+2h2)−f(3−3h2) is....45\frac{4}{5}5443\frac{4}{3}3454\frac{5}{4}4512\frac{1}{2}21111