Using Pyathon Coding. create this program and explain each function.

Your task, is to write a program to calculate the probability that at least two

people DO share a birthday in the class right now. If your teacher has not already,

please remind them to write the number of people in the room right now.

In addition to submitting your code,

please also return this sheet with your answers written below.

$$In this room of $\_\_\_\_$

people, the probability of

at least two people sharing

the same birthday is: $\_\_\_\_\%$

For a $50\%$ probability, the minimum

number of people needed is: $\_\_\_\_.$

Player one:$\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_$

n $=123...$ n

#People; Probability

n: $1$; Prob: $0\mathrm{.}0\%$

n: $2$; Prob: $0\mathrm{.}27\%$

n: $3$; Prob: $0\mathrm{.}82\%$

n: $4$; Prob: $1\mathrm{.}64\%$

n: $5$; Prob: $2\mathrm{.}71\%$

n: $6$; Prob: $4\mathrm{.}05\%$

n: $7$; Prob: $5\mathrm{.}62\%$

n: $8$; Prob: $7\mathrm{.}43\%$

n: $9$; Prob: $9\mathrm{.}46\%$

n: $10$; Prob: $11\mathrm{.}69\%$

n: $11$; Prob: $14\mathrm{.}11\%$

n: $12$; Prob: $16\mathrm{.}7\%$

n: $13$; Prob: $19\mathrm{.}44\%$

n: $14$; Prob: $22\mathrm{.}31\%$

n: $15$; Prob: $25\mathrm{.}29\%$

n: $16$; Prob: $28\mathrm{.}36\%$

n: $17$; Prob: $31\mathrm{.}5\%$

n: $18$; Prob: $34\mathrm{.}69\%$

n: $19$; Prob: $37\mathrm{.}91\%$

n: $20$; Prob: $41\mathrm{.}14\%$

n: $21$; Prob: $44\mathrm{.}37\%$

n: $22$; Prob: $47\mathrm{.}57\%$

n: $23$; Prob: $50\mathrm{.}73\%$

n: $24$; Prob: $53\mathrm{.}83\%$

n: $25$; Prob: $56\mathrm{.}87\%$

n: $26$; Prob: $59\mathrm{.}82\%$

n: $27$; Prob: $62\mathrm{.}69\%$

n: $28$; Prob: $65\mathrm{.}45\%$

n: $29$; Prob: $68\mathrm{.}1\%$

n: $30$; Prob: $70\mathrm{.}63\%$

n: $31$; Prob: $73\mathrm{.}05\%$

n: $32$; Prob: $75\mathrm{.}33\%$

n: $33$; Prob: $77\mathrm{.}5\%$

n: $34$; Prob: $79\mathrm{.}53\%$

n: $35$; Prob: $81\mathrm{.}44\%$

n: $36$; Prob: $83\mathrm{.}22\%$

n: $37$; Prob: $84\mathrm{.}87\%$

n: $38$; Prob: $86\mathrm{.}41\%$

n: $39$; Prob: $87\mathrm{.}82\%$

n: $40$; Prob: $89\mathrm{.}12\%$

n: $41$; Prob: $90\mathrm{.}32\%$

n: $42$; Prob: $91\mathrm{.}4\%$