Brian has a bag that contains 14 red marbles and 12 yellow marbles. He selects a marble at random, and then, without replacing the first one, selects another marble at random. What is the probability that Brian selects a red marble and then a yellow marble? Round your answer to the nearest percent. P(red and yellow) ≈__________ %
P(event 1 followed by event 2) = P(event1) * P(event 2)
No, not P(red and yellow), rather P(first red and then yellow) How may red? How many total? The first part nearly is done.
Event 1 is drawing a red marble out of all marbles. Find the probability of event 1. Event 2 is drawing a yellow marble out of all _remaining_ marbles. What is the probability of event 2? Then multiply the probabilities together.
my question shows the answer box as: P(red and yellow) ≈__________ %
nvm
i'll just guess
It is presented incorrectly, but it's not too bad. We can still work with it. Answer the questions you have been presented.
Follow these steps: A) Number of red marbles = ? B) Total number of marbles before first drawing = ? C) Divide number in A) by number in B) D) Number of yellow marbles = ? E) Total number of marbles left after first drawing = ? F) Divide number in D) by number in E) G) Multiply number in C) by number in F) H) Your solution is the product in G)
No it is not it is 26%
@rayne612 be more nice when commenting, cause that offended me greatly @Sworewolf The correct answer is 26% because 14/26 * 12/25 = 0.25846154. Sorry for my incorrect answer before.
I am sorry if I offended you, I didn't mean to in any way. I was just saying it was wrong. Sorry. Didn't mean ANY harm. Hope we're good! ;)
@Firejay5
we good lol computer communication is difficult to understand
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