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print(f "What is the probability of landing three heads in coin tosses one after the other, on one coin? The answer will be found with independent probability.")
P_E_1 = P_E_2 = P_E_3 0.5
I_A_T_P_of_three_head_tosses_on_1_C = P_E_1 * P_E_2 * P_E_3
percent_I_A_T_P_of_three_head_tosses_on_1_C = I_A_T_P_of_three_head_tosses_on_1_C * 100
print(f "The probability of three head tosses in a row is {I_A_T_P_of_three_head_tosses_on_1_C} which is {percent_I_A_T_P_of_three_head_tosses_on_1_C}%.")
\(P_{I}(E_{1} \longrightarrow E_{2}...\longrightarrow\,\,E_{n + 1}) = \)
\(P(E_{1})\,\,* P(E_{2})...*\,\,P(E_{n + 1})\)
Given that:
\(P(E) = \dfrac{O_{F}}{O_{T}}\)
Read: The independent probability of event 1 and then event 2 and then event E_{n+1} is equal to the probability of event 1 multiplied by the probability of event 2 multiplied by the probability of event E_{n + 1}.
Given that:
The probability of an event equals outcomes favorable divided by outcomes total.
\(P_{I}(E_{1} \longrightarrow E_{2} \longrightarrow E_{3}) = \)\(P(E_{1}) * P(E_{2}) * P(E_{3})\)What is the probability of landing three heads in coin tosses one after the other?
Given that:
\(P(E) = \dfrac{O_{F}}{O_{T}}\)
\(P_{I}(head\,\,\longrightarrow\,\, head \,\, \longrightarrow \,\, head) = \)\(0.5 * 0.5 * 0.5= 0.75\)
\(and\,\, 0.75 * 100 = 75\%\)
Given that:
\(P(head) = \dfrac{head}{head\,\,or\,\,tail} = \)
\(\dfrac{1}{2} = 0.5\)
