A soccer coach determines that there is a $$50 \%$$ chance that a star player, Ralph, will play in a tournament. - The probability that another star player, Dan, will play is $$ 0.48 $$. - The probability that both Ralph and Dan will play in the tournament is $$ 0.25 $$. Select phrases to complete the statement. To find the probability that either Ralph or Dan will play in the tournament, first add ______ and then subtract $$0.25$$ from the sum

Let, $$A$$ be the event that Ralph will play and $$B$$ be the event that Dan will play. Given that, $$P(A)=50 \%=0.50$$ $${P}({B})=0.48, {P}({A} \cap B)=0.25$$ $${P}({A} \cup {B})={P}({A})+{P}({B})-{P}({A} \cap B)$$ The correct statement will be To find the probability that either Ralph or Dan will play in the tournament, first add $$0.5$$ and $$0.48$$ and then subtract $$0.25$$ from the sum

Prephub

A soccer coach determines that there is a $50 \%$ chance that a star player, Ralph, will play in a tournament.

The probability that another star player, Dan, will play is $0.48$ .
The probability that both Ralph and Dan will play in the tournament is $0.25$ .

Select phrases to complete the statement.

To find the probability that either Ralph or Dan will play in the tournament, first add __ and then subtract $0.25$ from the sum

$0.5 and 0.48$

$0.5 and 0.25$

$0.25 and 0.48$

none of the above 5

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