Math, asked by priyanshujain1877, 22 days ago

Carl is wondering if the train he is riding home from school will leave early, on time, or late. The probabilities are as follows: \text{P(Train leaves early}) = 25\%P(Train leaves early)=25%start text, P, left parenthesis, T, r, a, i, n, space, l, e, a, v, e, s, space, e, a, r, l, y, end text, right parenthesis, equals, 25, percent \text{P(Train leaves on time}) = 0.35P(Train leaves on time)=0.35start text, P, left parenthesis, T, r, a, i, n, space, l, e, a, v, e, s, space, o, n, space, t, i, m, e, end text, right parenthesis, equals, 0, point, 35 \text{P(Train leaves late}) = \dfrac25P(Train leaves late)= 5 2 ​ start text, P, left parenthesis, T, r, a, i, n, space, l, e, a, v, e, s, space, l, a, t, e, end text, right parenthesis, equals, start fraction, 2, divided by, 5, end fraction Put the following events in order from least to most likely.

Answers

Answered by RvChaudharY50
4

Given :- Carl is wondering if the train he is riding home from school will leave early, on time, or late. The Carl is wondering if the train he is riding home from school will leave early, on time, or late.

The probabilities are as follows :

  • P(Train leaves early) =25%
  • P( Train leaves on time) =0.35.
  • P( Train leaves late )=2/5

To Find :-

  • put the following events in order from least to most likely .

Answer :-

we have ,

→ Probability of train leaves early = 25% .

and,

→ Probability of train leaves on time = 0.35 = (35/100) = (35/100) * 100 = 35% .

also,

→ Probability of train leaves late = (2/5) = (2/5) * 100 = 40% .

then,

→ The events from least to most likely = 25% < 35% < 40% = Leave early < On time < Leaves late .

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