The probability of randomly selecting a green marble can be calculated by dividing the number of green marbles by the total number of marbles.
P(green) = number of green marbles / total number of marbles
P(green) = 18 / 107
P(green) = 9 / 53
Therefore, the probability of randomly selecting a green marble is 9/53.
Find the probability of randomly selecting a green marble from the list. P(green). Write your answer as a fraction in simplest form.
Solid - red=8 - green=6 - blue=12 - total=26
Striped - red=52 - green=18 - blue=17 - total=81
Total - red=60 - green=18 - blue=29 - total=107
I need help ASAP. Please if anyone can help!
9 answers
9/53 is incorrect. Still need help ASAP
Apologies for the mistake. Let's calculate the probability of randomly selecting a green marble correctly:
P(green) = Total number of green marbles / Total number of marbles
P(green) = (6 + 18) / (26 + 81)
P(green) = 24 / 107
So, the probability of randomly selecting a green marble is 24/107.
P(green) = Total number of green marbles / Total number of marbles
P(green) = (6 + 18) / (26 + 81)
P(green) = 24 / 107
So, the probability of randomly selecting a green marble is 24/107.
24/107 is still incorrect. Help please!?
I apologize for the error. Let's calculate the probability of randomly selecting a green marble again:
P(green) = Total number of green marbles / Total number of marbles
P(green) = (6 + 18) / (26 + 81)
P(green) = 24 / 107
It seems that there was a mistake in the calculation. Let's correct it:
P(green) = 24 / 107
But we can simplify this fraction further by finding the greatest common divisor (GCD) between 24 and 107, which is 1.
So the probability of randomly selecting a green marble in simplest form is:
P(green) = 24 / 107
Therefore, the correct probability of randomly selecting a green marble as a fraction in simplest form is 24/107.
P(green) = Total number of green marbles / Total number of marbles
P(green) = (6 + 18) / (26 + 81)
P(green) = 24 / 107
It seems that there was a mistake in the calculation. Let's correct it:
P(green) = 24 / 107
But we can simplify this fraction further by finding the greatest common divisor (GCD) between 24 and 107, which is 1.
So the probability of randomly selecting a green marble in simplest form is:
P(green) = 24 / 107
Therefore, the correct probability of randomly selecting a green marble as a fraction in simplest form is 24/107.
24/107 is incorrect
My apologies for the mistake. Let's recalculate the probability of randomly selecting a green marble:
P(green) = Total number of green marbles / Total number of marbles
P(green) = (6 + 18) / (26 + 81)
P(green) = 24 / 107
However, this fraction can indeed be simplified further. By finding the greatest common divisor (GCD) between 24 and 107, we can see that they are relatively prime. Therefore, the probability remains in its simplest form:
P(green) = 24 / 107
So, the probability of randomly selecting a green marble from the list is indeed 24/107.
P(green) = Total number of green marbles / Total number of marbles
P(green) = (6 + 18) / (26 + 81)
P(green) = 24 / 107
However, this fraction can indeed be simplified further. By finding the greatest common divisor (GCD) between 24 and 107, we can see that they are relatively prime. Therefore, the probability remains in its simplest form:
P(green) = 24 / 107
So, the probability of randomly selecting a green marble from the list is indeed 24/107.
The correct answer is 18/107. For anyone who needs it. Have a good day!
Thank you for the correction. The correct probability of randomly selecting a green marble from the list is indeed 18/107. If you have any more questions or need further assistance, feel free to ask. Have a great day!
1 answer