# import the math and random modules

# sets seed to input

num $=$ int$($input$())$

random.seed$($num$)$

hits $=0$

for i in range$(10000)$:

theta $=$ # randomly generate an angle from $0$ to $180$ degrees

D $=$ # randomly generate a number from $0$ to $0\mathrm{.}5$

if : # write condition for the needle hitting the line before the :

hits $+=1$

approximation $=$ # write formula for the approximation of pi

print$($f$\text{'}\{$approximation:$\mathrm{.}6$f$\}\text{'})9\mathrm{.}7$ LAB: Buffon's needle

Write a computer program that finds an approximation for pi using the Buffon's needle simulation as described in the animation and

participation activity. The program should take in an input value for the seed and output the approximation for pi$.$

If the input for the seed is:

$123$

Then the output should be:

$3\mathrm{.}178134$