Answer:
No. The method is not fair.
<span>The
probability of pulling a gold or a silver for the first time is 1/10. The
probability of getting the same color the second time is 1/9. The probability
of getting a different color on the second pullout is still 1/10. Therefore,
the chance that same colors will be
pulled out is higher than that of different colors. Betty has an advantage in the drawing by 1.1%.</span>
Solution:
Probability of same color:
1/10+1/9
9/90+10/90
21.1%
Probability of different colors
1/10+1/10
2/10
20%
<span>21.1%-20%=1.1%</span>
Answer:
N=79.2
Step-by-step explanation:
163.7-84.5=N
N=79.2
Answer:
29
Step-by-step explanation:
The correct answer is (A) .The problem asks for us to determine the different combinations of 4 shows from 6 shows.
This is a problem of choosing
combinations from
choices. To calculate the number of combinations of 4 objects from 6 objects ,we use the formula for calculating such combinations, i.e

There are 15 combinations of shows that Gabe can make. The correct answer is (A)
Answer:
3/4
Step-by-step explanation:
The numbers odd or less than 3 are 2, 3, and 5.
3 numbers out of 4.
P(odd or less than 3) = 3/4