A marble is drawn from a bag containing 3 red marbles and 2 blue marbles and a number cube with faces numbered 1 through 6 is tossed. What is the probability that the marble drawn is blue and the number cube shows a number less than 3? A.11/15 B.1/4 C.1/6 D. 2/15
What is the First Rule to consider? Are the events of drawing a marble and tossing a a cube independent or dependent events?
Im not sure.
Lets look at the Rule: Independent events = the outcome of the first event does not influence the outcome of the second event Dependent events= the outcome of the first event influences the outcome of the second event
I know all that i just think my answers wrong i got C.
The events are independent...drawing a marble is completely separate from tossing the cube
RULE: To determining the PROBABILITY OF TWO INDEPENDENT EVENTS: Probability that one event AND a second independent event will occur = Probability of desired event #1 occurring x Probability of desired event #2 occurring
Probability of a desired event occurring = Number of desired outcomes / Number of possible outcomes
so whats the answer.
Probability of desired event #1 occurring (DRAWING A BLUE MARBLE) = Number of desired outcomes (2 BLUE MARBLES)/Number of possible outcomes (5 TOTAL MARBLES) = 2/5
I am explaining it step by step so you can answer any problem like this
I know the steps but i got wrong answer i think i got C. is that right or wrong. :(
I have to work through the steps to get to the answer
Probability of desired event #2 occurring (GETTING A #1 OR #2 ON CUBE) = Number of desired outcomes (2)/Number of possible outcomes (6 TOTAL FACES) = 2/6
Probability of desired event #1 occurring x Probability of desired event #2 occurring =
Now just plug into this equation the values I got for "Probability of event #1" and "Probability of event #2"!
so my answers A. :)
What is the Probability of event #1 occurring (DRAWING A BLUE MARBLE)?
2/5
good!
Whats the Probability of desired event #2 occurring (GETTING A #1 OR #2 ON CUBE) ?
Now just plug into this equation the values I got for "Probability of event #1" and "Probability of event #2"!
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