The probability of landing in a certain section on a spinner can be found by considering the size of the angle formed by that section. On spinner shown, the angle formed by the yellow section is one-fourth of the angle formed by the entire circle. So, P(yellow) = \( \large\frac{1}{4} \), 0.25, or 25%.
a. Determine P(green) and P(orange) for the spinner. Write the probabilities as fractions, decimals, and percents.
A bag contains 6 red, 4 blue, and 8 green marbles. How many marbles of each color should be added so that the total number of marbles is 27, but the probability of randomly selecting one marble of each color remains unchanged?
A miniature golf course has a bucket with 7 yellow, 6 green, 3 blue, and 8 red golf balls. If Tamika draws a ball at random from the bucket, what is the probability that she will not draw a green golf ball?