The probability is 0.625
What is the probability of the spinner landing on CorB
Assuming that it is a regular shaped spinner, the probability is 1/6*1/6 = 1/36
The answer depends on the shape of the spinner and the numbers on it.
It depends on how many colors there are on the spinner you are using
The answer depends on the number of sides on the spinner and what numbers are on it.
What is the probability of the spinner landing on CorB
Probability of a spinner of 20 landing on 5 is 1/20.
To determine the probability of the spinner landing on B and then C, we need to know the individual probabilities of landing on B and C. Assuming the spinner is fair and has an equal number of sections for A, B, and C, the probability of landing on B is 1/3, and the probability of landing on C is also 1/3. Thus, the combined probability of landing on B first and then C is (1/3) * (1/3) = 1/9.
To find the probability of the pointer landing on 3, you need to know the total number of equal sections on the spinner. If the spinner has ( n ) sections, and one of them is labeled 3, the probability is calculated as ( \frac{1}{n} ). For example, if there are 8 sections, the probability would be ( \frac{1}{8} ). Without knowing the total number of sections, the exact probability cannot be determined.
Assuming that it is a regular shaped spinner, the probability is 1/6*1/6 = 1/36
To determine the probability of spinning red on a spinner, you need to know the total number of sections on the spinner and how many of those sections are red. The probability can be calculated using the formula: Probability = (Number of red sections) / (Total number of sections). If, for example, there are 4 red sections on a spinner with 10 total sections, the probability would be 4/10 or 0.4, which is 40%.
It depends on how many sides the spinner has.
The answer depends on the shape of the spinner and the numbers on it.
It depends on how many colors there are on the spinner you are using
The probability of spinning the spinner and landing on an odd number depends on the number of odd numbers on the spinner and the total number of numbers on the spinner. If there are 3 odd numbers on the spinner and a total of 6 numbers, then the probability of landing on an odd number is 3/6, which simplifies to 1/2 or 50%.
The spinner has five equal sections marked 1 through 5, with the even numbers being 2 and 4. There are 2 favorable outcomes (landing on an even number) out of a total of 5 possible outcomes. Therefore, the probability of landing on an even number is ( \frac{2}{5} ) or 40%.
The answer depends on the number of sides on the spinner and what numbers are on it.