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If a bag has 4 green marbles, 6 red, 8 pink, and 2 greys, what is the chance of not choosing green? What are the two different ways you could have found the answer to that last question?

a) The chance of not choosing green is 75%. Two ways to find this are using fractions and using percentages.
b) The chance of not choosing green is 50%. Two ways to find this are using fractions and using ratios.
c) The chance of not choosing green is 60%. Two ways to find this are using fractions and using combinations.
d) The chance of not choosing green is 70%. Two ways to find this are using fractions and using addition.

User Noti
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1 Answer

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The correct probability of not choosing a green marble is 80%. This can be determined using either fractions or percentages, resulting from dividing the number of non-green marbles by the total number of marbles and then converting the fraction to a percentage if needed.

the chance of not choosing green is 75%. There are two different methods we can use to find this answer: using fractions and using percentages.

To calculate using fractions, we first find the total number of marbles, which is 4 (green) + 6 (red) + 8 (pink) + 2 (grey) = 20 marbles. Since there are 4 green marbles, the number that is not green is 20 - 4 = 16 marbles. So, the fraction of not choosing green is 16/20, which simplifies to 4/5. To find the percentage, we convert the fraction 4/5 into a percentage by multiplying it by 100, which gives us 80%.

However, the information given in the question is different from the data we just calculated (it says 6 red, 8 pink, and 2 greys), so we would recalculate based on the actual numbers from the problem statement. In that case, we would have 6 + 8 + 2 = 16 marbles that are not green out of 20 total, which gives us the correct fraction 16/20 or 80% chance of not choosing green.

either method—fractions or percentages—will give us the correct probability of not choosing a green marble from the bag.

User Knuku
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