`d/(dt)log(1+t^2)`

d/(dt) (1/t)=

Let f(t)="ln"(t) . Then, (d)/(dx)(int_(x^(2))^(x^(3))f(t)" dt")

Let f(t)="ln"(t) . Then, (d)/(dx)(int_(x^(2))^(x^(3))f(t)" dt")

Find (d)/(dx)(int_(x^(2))^(x^(3))(1)/(log t)dt)

In the reaction x A rarr yB, log{-(d[A])/(dt)}=log{+(d[B])/(dt)}+0.3 Then, x:y is

For a chemical reaction aAtoB,log[-(d[A])/(dt)]=log[(d[B])/(dt)]+0.3 then find the approximate ratio and of a and b

For xAtoyB log((d[A])/(dt))=log(+(d[B])/(dt))+0.3010 Which of the followign reaction given relation is true?

lim_(x rarr-oo)(x^(3)int_(-(1)/(x))^((1)/(x))((ln(1+t^(2)))/(1+e^(t))dt) is equal