Answer:
1) Probability of drawing a white, then a black marble? = 0.13
2) Probability
of drawing two black marbles =0.08
3) Probability
of drawing two white marbles = 0.19
4) Probability
of drawing a black, then a red marble = 0.07
Step-by-step explanation:
Given : A jar contains a mixture of 12 black marbles, 10 red marbles, and 18 white marbles, all the same size. If two marbles are drawn from the jar without being replaced.
Solution :
Total number of marbles in a jar = 12+10+18=40

1) To find what would the probability of drawing a white, then a black marble?
probability of getting a white marble = 
Without replacement, total number is 40-1=39
probability of getting a black marble = 
Probability of drawing a white, then a black marble is

2) To find what would the probability of drawing two black marbles?
probability of getting one black marble = 
Without replacement, total number is 40-1=39
probability of getting second black marble = 
Probability of drawing two black marbles is

3) To find what would the probability of drawing two white marbles?
probability of getting one white marble = 
Without replacement, total number is 40-1=39
probability of getting second white marble = 
Probability of drawing two white marbles is

4) To find what would the probability
of drawing a black, then a red marble?
probability of getting a black marble = 
Without replacement, total number is 40-1=39
probability of getting a red marble = 
Probability of drawing a white, then a black marble is
