question_answer

If \[\sqrt{\mathbf{p}}\mathbf{<}\sqrt{\mathbf{q}}\mathbf{<}\sqrt{\mathbf{r}}\mathbf{<}\sqrt{\mathbf{s}}\]where p, q, r, s are consecutive natural numbers, then

A)  \[\sqrt{s}-\sqrt{r}>\sqrt{q}-\sqrt{p}\]      

B)  \[\sqrt{q}-\sqrt{p}>\sqrt{s}-\sqrt{r}\]

C)  \[\sqrt{s}-\sqrt{q}>\sqrt{r}-\sqrt{p}\]      

D)  \[\sqrt{s}-\sqrt{r}=\sqrt{q}-\sqrt{p}\]