Write a program that takes as input from the user distance $x($in $m)$ and tirne $t($in s$)$ and computes the speed

$v=\frac{x}{t}.$

and cutputs the speed in $(1)$ units of m$/$s and $(2)$ units of $k\frac{m}{h}$

The output of your program should be $($for $x=8\mathrm{.}4m$ and $t=2s).$

$dx(m)$:$8\mathrm{.}40$

$te\frac{g}{2\mathrm{.}00}$

speed $(s\frac{m}{s})$:$4\mathrm{.}20$

speed $(k\frac{m}{h})=15\mathrm{.}12$

Use $-$ formac in to primf flating point numbers to two becimal digts as in the example above