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At summer camp 20% of the students come from out of state. Megan wants to simulate cabins of 8 campers. She generates random di...Asked by Ember
At summer camp 20% of the students come from out of state. Megan wants to simulate cabins of 8 campers. She generates random digits from 0 to 9 and lets the digits 0 and 1 represent a camper from out of state.
The table:
69531217; 89542756; 89001254; 01346895; 12468503
20312346; 79564328; 59868542; 75891003; 56103249
58630126; 57498510; 76134860; 52974168; 03164985
03289642; 68533236; 94210145; 70215789; 32605254
What is the experimental probability that in a cabin of 8 campers, at least 2 are from out of state?
A. 7/20
B. 13/20
C. 7/10
D. 4/5
Is it B?
What is the experimental probability that in a cabin of 8 campers, none is from out of state?
A. 1/20
B. 1/10
C. 1/5 **?
D. 1/4
The table:
69531217; 89542756; 89001254; 01346895; 12468503
20312346; 79564328; 59868542; 75891003; 56103249
58630126; 57498510; 76134860; 52974168; 03164985
03289642; 68533236; 94210145; 70215789; 32605254
What is the experimental probability that in a cabin of 8 campers, at least 2 are from out of state?
A. 7/20
B. 13/20
C. 7/10
D. 4/5
Is it B?
What is the experimental probability that in a cabin of 8 campers, none is from out of state?
A. 1/20
B. 1/10
C. 1/5 **?
D. 1/4
Answers
Answered by
Ember
Ms. Sue? Reed? Can someone help me? Thank you!
Answered by
MathMate
For question one, you need to look at each number (of eight digits) which represents 8 campers. Any digit 0 or 1 represents out-of-state campers.
Count how many of the 20 numbers contain at least two of 0 or 1.
For example, the first number is 6953<b>1</b>2<b>1</b>7
which means that there are two (satisfies "at least two") out-of-state campers. So it counts as one success out of the 20 "experiments". Repeat for the other 19 numbers and give the count, divided by 20 experiments as the count.
(2) For this, you have to count (as success) the number of numbers with no 0 and no 1. (example: 89542756).
Do the same for all 20 numbers and count the number of successes.
Count how many of the 20 numbers contain at least two of 0 or 1.
For example, the first number is 6953<b>1</b>2<b>1</b>7
which means that there are two (satisfies "at least two") out-of-state campers. So it counts as one success out of the 20 "experiments". Repeat for the other 19 numbers and give the count, divided by 20 experiments as the count.
(2) For this, you have to count (as success) the number of numbers with no 0 and no 1. (example: 89542756).
Do the same for all 20 numbers and count the number of successes.
Answered by
Anonymous
So... are those answers I got right?
Answered by
MathMate
Yes, they are correct!
I didn't notice you gave answers, sorry.
I didn't notice you gave answers, sorry.
Answered by
Your mom
C
D
B
C
D
B
C
Answered by
Sid.V
Thank You, Your Mom :) <3
Answered by
Hal
1. C
2. D
3. B
4. C
2. D
3. B
4. C
Answered by
Uwu
1. C
2. D
3. B
4. C
100%
Thanks guys!
2. D
3. B
4. C
100%
Thanks guys!
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