Erin, Elizabeth, and Anna are playing a game. Their probabilities of winning the game are as follows: \text{P(Erin wins}) = 0.3P(Erin wins)=0.3start text, P, left parenthesis, E, r, i, n, space, w, i, n, s, end text, right parenthesis, equals, 0, point, 3
\text{P(Anna wins}) = \dfrac12P(Anna wins)=
2
1

start text, P, left parenthesis, A, n, n, a, space, w, i, n, s, end text, right parenthesis, equals, start fraction, 1, divided by, 2, end fraction
\text{P(Elizabeth wins}) = 20\%P(Elizabeth wins)=20%start text, P, left parenthesis, E, l, i, z, a, b, e, t, h, space, w, i, n, s, end text, right parenthesis, equals, 20, percent
Put the following events in order from least to most likely.

Gexpressions: practice question 3 of 5 jackson wants to study the popularity of his music video by tracking the number of views the video gets on his website. the expression below represents the total number of views that jackson's video receives n days after he begins tracking the nu views, where b is the rate at which the number of views changes. alb)" select the statement that would accurately describe the effect of tripling a, the initial number of views before jackson beginst the rate at which the number of views changes, b, will triple. the total number of views the video has after n days, a(b)", will not change. the total number of days since jackson begins tracking views, n, will be reduced by one-third. the total number of views the video has after n days, alb)", will triple. submit