Carolyn usually only misses about 10% of her free throws. If she misses fewer than 2 of her next 4 free throws, then she will ho
2 answers:
The correct option will be : 94%
<u><em>Explanation</em></u>
8100 1347 0693 9869 3399 1376 1273 7905 3471 7987 7604 4587 2968 5064 2697 4248 4545 3308
Here, '0' represent a missed free throw and '1 through 9' represent a made free throw.
So, the number of results in which there are fewer than two '0' is 17. That means she will miss fewer than 2 throws in 17 trials and there are total 18 trials.
<u><em>Thus, the probability that she will miss fewer than 2 throws </em></u>
For finding the probability in percentage, we need to multiply by 100% . So, (0.9444..... × 100%) = 94.44.... % = 94% <em>(Approximately)</em>
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Answer:
Step-by-step explanation:
Let x be the number of students that like both algebra and geometry. Then:
1. 45-x is the number of students that like only algebra;
2. 53-x is the number of students that like only geometry.
You know that 6 students do not like any subject at all and there are 75 students in total.
If you add the number of students that like both subjects, the number of students that like only one subject and the number of students that do not like any subject, you get 75.
Therefore,
Solve this equation:
You get that:
29 students like both subjects;
45-29=16 students like only algebra;
53-29=24 students like only geometry;
24+6=30 students do not like algebra;
16+6=22 students do not like geometry.
a = 29, b = 16, c = 24, d = 30, e = 22
<h3>The correct choice is D.</h3>