Respuesta :
The time of a red light = 42 seconds
The time of a green light = 45 seconds
The time of a yellow light = 5 seconds
so,
All times = 42 + 45 + 5 = 92 seconds
Then
The probability to see a red light in one day = P(red)= (The time of a red light) ÷ (all tmes)
So, P(red) = 42/95
And
The probability to see a red light in five days = {P(red)}⁵ = (42/95)⁵
= 0.01689
= 1.689 %
The time of a green light = 45 seconds
The time of a yellow light = 5 seconds
so,
All times = 42 + 45 + 5 = 92 seconds
Then
The probability to see a red light in one day = P(red)= (The time of a red light) ÷ (all tmes)
So, P(red) = 42/95
And
The probability to see a red light in five days = {P(red)}⁵ = (42/95)⁵
= 0.01689
= 1.689 %
Red light time = 42 seconds
Green light time = 45 seconds
Yellow light time = 5 seconds
Total Time of all lights i(Red Light time + Green light time + Yellow light time)
= 42 + 45 + 5 = 92 seconds
Probability to see Red light in a day
P(Red) = (Red light time)/(Total time of all lights)
Probability to see Red light 5 days in a row
P(Red) = (Red light time)^5/(Total time of all lights)^5
P(Red) = (42)⁵/(92)⁵
P(Red) = 0.01689
Probability to see Red light 5 days in a row = 1.689%
Green light time = 45 seconds
Yellow light time = 5 seconds
Total Time of all lights i(Red Light time + Green light time + Yellow light time)
= 42 + 45 + 5 = 92 seconds
Probability to see Red light in a day
P(Red) = (Red light time)/(Total time of all lights)
Probability to see Red light 5 days in a row
P(Red) = (Red light time)^5/(Total time of all lights)^5
P(Red) = (42)⁵/(92)⁵
P(Red) = 0.01689
Probability to see Red light 5 days in a row = 1.689%