(4) Prove that if n m 0 then ∫m^n (sint)/(t) dt

Question

(4) Prove that if n &gt; m &gt; 0 then  ∫m^n (sint)/(t) dt  &lt; (4)/(m).  Hence show that∫1^∞ (sint)/(t)

Adi S · Answer

In this question it is given that W is equals to f r minus S, S minus T, T minus R. Then we need

Adi S · Answer

Let s this is equals to the left -hand side that is d by d t of r of t dot r dash of t cross r d

Shaiju T · Answer

In this question we are given Ut equal to sine 3t cost 2t and t and similarly VT equal to t comm

Madhur L · Answer

Hi, in this question given that u of t equals sin 3t comma cos 70 comma t and v of t equals t co

Madhur L · Answer

Hi students, it is given that integral i equal to integral sin mx sin nx into dx. We know that 2

(4) Prove that if $n > m > 0$ then \begin{vmatrix} \int_{m}^{n} \frac{\sin t}{t} dt \end{vmatrix} < \frac{4}{m}$. \newline Hence show that $\int_{1}^{\infty} \frac{\sin t}{t} dt$ exists.