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Aliun [14]
3 years ago
5

The baseball team has a double-header on Saturday. The probability that they will win both games is 18%. The probability that th

ey will win just the first game is 60%, What is the probability that the team will win the 2nd game given that they have already won the first game?
Mathematics
2 answers:
zhannawk [14.2K]3 years ago
8 0
I got 30%
60% as a decimal is 0.6
18% as a decimal is 0.18
0.6 times 30% or 0.3 is 0.18
Butoxors [25]3 years ago
6 0

Let the event to win the first game is F and to win the second game is S.

This question is from conditional probability and hence we use the below formula.

P(S/F)=\frac{P(F and S) }{P(F)}

Now, we have been given that

P(F and S)=0.18\\
P(F)=0.60

On substituting these given values in the formula, we get

P(S/F)=\frac{0.18}{0.60} \\
\\
P(S/F)=0.3=30\%

Therefore, the probability for winning the second game is 30%

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12.02 inches

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marishachu [46]

Answer:

\mathsf {y =\frac{15}{7}x } < \mathsf {y=\frac{13}{6}x } < \mathsf {y=\frac{11}{5}x } < \mathsf {y=\frac{21}{9}x } < \mathsf {y= \frac{19}{8}x}

Step-by-step explanation:

<u>Finding the unit rate of the graph</u> :

  • Take 2 points and find the slope
  • ⇒ (0,0) and (12, 25)
  • ⇒ m = 25 - 0 / 12 - 0
  • ⇒ m = <u>25/12</u>
  • The equation is : <u>y = 25/12x</u>

Now, the equations with greater unit rates (in increasing order) are :

  • \mathsf {y =\frac{15}{7}x } < \mathsf {y=\frac{13}{6}x } < \mathsf {y=\frac{11}{5}x } < \mathsf {y=\frac{21}{9}x } < \mathsf {y= \frac{19}{8}x}
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5 0
2 years ago
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