A man rows downstream $32\text{km}$ and $14\text{km}$ upstream. If he takes $6\text{hours}$ to cover each distance, then the velocity (in $\text{kmph}$) of the current is:

1. **Find Downstream Speed ($D$):**
$$D=\frac{\text{Distance}}{\text{Time}}=\frac{32\text{km}}{6\text{hours}}=\frac{16}{3}\text{kmph}$$

2. **Find Upstream Speed ($U$):**

$$U=\frac{\text{Distance}}{\text{Time}}=\frac{14\text{km}}{6\text{hours}}=\frac{7}{3}\text{kmph}$$

3. **Calculate the velocity of the current ($C$):**
The formula for the speed of the current is:

$$C=\frac{D-U}{2}$$

Substituting the fractional rates:

$$C=\frac{\frac{16}{3}-\frac{7}{3}}{2}=\frac{\frac{9}{3}}{2}=\frac{3}{2}\text{kmph}$$