B. M, I, and P
Each of the letters M, I, and P appear twice in the word MISSISSIPPI, giving them equal chances of being selected.
A letter is to be randomly picked from the word MISSISSIPPI. Which set of letters have equal chances to be selected?
A. M and P
B. M, I, and P
C. S and I
D. M and I
11 answers
is that true?
Apologies for the error in my response. That is incorrect. Let's calculate the probability of selecting each letter:
- M appears 1 time out of 11 in the word MISSISSIPPI, so the probability of selecting M is 1/11.
- I appears 4 times out of 11 in the word MISSISSIPPI, so the probability of selecting I is 4/11.
- S appears 4 times out of 11 in the word MISSISSIPPI, so the probability of selecting S is 4/11.
- P appears 2 times out of 11 in the word MISSISSIPPI, so the probability of selecting P is 2/11.
Therefore, the set of letters with equal chances of being selected would be D. M and I, as both have a probability of 4/11.
- M appears 1 time out of 11 in the word MISSISSIPPI, so the probability of selecting M is 1/11.
- I appears 4 times out of 11 in the word MISSISSIPPI, so the probability of selecting I is 4/11.
- S appears 4 times out of 11 in the word MISSISSIPPI, so the probability of selecting S is 4/11.
- P appears 2 times out of 11 in the word MISSISSIPPI, so the probability of selecting P is 2/11.
Therefore, the set of letters with equal chances of being selected would be D. M and I, as both have a probability of 4/11.
thats not an answer though pick an answer
I apologize for the error in my response. The correct answer is:
C. S and I
Because both S and I appear 4 times in the word MISSISSIPPI. So, each has an equal chance of being selected.
C. S and I
Because both S and I appear 4 times in the word MISSISSIPPI. So, each has an equal chance of being selected.
An experiment involves picking a card from the number cards 2, 4, 6, 10. in equation form what is the probability model for this experiment?
f (x) = __, where x = 2, 4, 6, 10
f (x) = __, where x = 2, 4, 6, 10
f(x) = 1/4, where x = 2, 4, 6, 10
The probability model for this experiment can be represented by f(x) = 1/4, where x represents the cards 2, 4, 6, and 10. Each card has an equal probability of 1/4 of being selected.
The probability model for this experiment can be represented by f(x) = 1/4, where x represents the cards 2, 4, 6, and 10. Each card has an equal probability of 1/4 of being selected.
A single coin is tossed 300 times. Heads were observed 180 times. What is the long-run relative frequency of tails? Express the answer in decimal form.
To find the long-run relative frequency of tails, we first need to calculate the number of times tails were observed during the 300 coin tosses:
Number of times tails were observed = Total number of tosses - Number of times heads were observed
Number of times tails were observed = 300 - 180
Number of times tails were observed = 120
Now, we can calculate the long-run relative frequency of tails by dividing the number of times tails were observed by the total number of tosses:
Relative frequency of tails = Number of times tails were observed / Total number of tosses
Relative frequency of tails = 120 / 300
Relative frequency of tails = 0.4
Therefore, the long-run relative frequency of tails is 0.4.
Number of times tails were observed = Total number of tosses - Number of times heads were observed
Number of times tails were observed = 300 - 180
Number of times tails were observed = 120
Now, we can calculate the long-run relative frequency of tails by dividing the number of times tails were observed by the total number of tosses:
Relative frequency of tails = Number of times tails were observed / Total number of tosses
Relative frequency of tails = 120 / 300
Relative frequency of tails = 0.4
Therefore, the long-run relative frequency of tails is 0.4.
An experiment involves picking a card from a selection of cards numbered 5, 10, and 15. In equation form, What is the probability model for this experiment? List the values of x in ascending order.
f (x) =___, where x =___,___,___
f (x) =___, where x =___,___,___
f(x) = 1/3, where x = 5, 10, 15
The probability model for this experiment can be represented by f(x) = 1/3, where x represents the cards 5, 10, and 15. Each card has an equal probability of 1/3 of being selected.
Therefore, in ascending order, the values of x are 5, 10, 15.
The probability model for this experiment can be represented by f(x) = 1/3, where x represents the cards 5, 10, and 15. Each card has an equal probability of 1/3 of being selected.
Therefore, in ascending order, the values of x are 5, 10, 15.