If$F(x)=\int_{1}^{x} f(t) ~d t$ Where$f(t)=\int_{1}^{t^{2}} \frac{\sqrt{2+u^{2}}}{u}$ Find$F^{\prime \prime}(2)$
A)$3 \sqrt{2}$

Question

If$F(x)=\int_{1}^{x} f(t) ~d t$ Where$f(t)=\int_{1}^{t^{2}} \frac{\sqrt{2+u^{2}}}{u}$ Find$F^{\prime \prime}(2)$  
A)$3 \sqrt{2}$

Examlex · Accepted Answer

The Answer of If$F(x)=\int_{1}^{x} f(t) ~d t$ Where$f(t)=\int_{1}^{t^{2}} \frac{\sqrt{2+u^{2}}}{u}$ Find$F^{\prime \prime}(2)$  
A)$3 \sqrt{2}$

If $F(x)=\int_{1}^{x} f(t) ~d t$ Where $f(t)=\int_{1}^{t^{2}} \frac{\sqrt{2+u^{2}}}{u}$ Find $F^{\prime \prime}(2)$
A) $3 \sqrt{2}$