During a $10$ hour rainfall precipitations in Table are observed

Table Precipitations $($mm$)$

hour

total precipitation $($mm$)$

$6-8$

$18+$X

$0-2$

$32\backslash$div X

$2-4$

$20+$X

$4-6$

$8-10$

$6=$X

X$.$ The sum of last two digits of your student number

$6+$X

a$)$ Considering that initial infiltration capacity is $30$ mm$/$hour$,$ limit value of infiltration capacity is $5$ mm$/$hour$.$ Horton parameter $--$k$--$ is $0\mathrm{.}3,$ calculate total infiltration and direct runoff x$=9$During a $10$ hour rainfall, precipitations in Table are observed.

Table: Precipitations $(mm)$

$x$ : The sum of last two digits of your student number

a$)$ Considering that initial infiltration capacity is $30m\frac{m}{?}$ hour, limit value of

infiltration capacity is $5m\frac{m}{?}$ hour, Horton parameter $--$k$--$ is $0\mathrm{.}3,$ calculate total

infiltration and direct runoff.

b$)$ Assuming that depression and interception losses are ignorable, calculate $$ and

$w$ indices. x$=9$