Class 10 > Probability For Beginners | Mathematics and Statistics > Probability Ball Experiment Problem Solving
Probability Ball Experiment Problem Solving Video Lecture - Probability For Beginners - Mathematics and Statistics - Class 10
FAQs on Probability Ball Experiment Problem Solving Video Lecture - Probability For Beginners - Mathematics and Statistics - Class 10
| 1. What is the probability of drawing a red ball from the experiment? |  |
Ans. The probability of drawing a red ball from the experiment can be calculated by dividing the number of red balls by the total number of balls in the experiment. For example, if there are 4 red balls out of 10 balls in total, the probability would be 4/10 or 40%.
| 2. How many different outcomes are possible in the ball experiment? | |
Ans. The number of different outcomes in the ball experiment can be determined by calculating the total number of possible combinations of ball colors. For instance, if there are 2 red balls, 3 blue balls, and 1 green ball, the number of different outcomes would be 2 * 3 * 1 = 6.
| 3. What is the probability of drawing a blue or green ball from the experiment? | |
Ans. The probability of drawing a blue or green ball from the experiment can be calculated by adding the probabilities of drawing each individual color. For example, if there are 5 blue balls and 1 green ball out of 10 balls in total, the probability would be (5/10) + (1/10) = 6/10 or 60%.
| 4. What is the probability of not drawing a red ball from the experiment? | |
Ans. The probability of not drawing a red ball from the experiment can be calculated by subtracting the probability of drawing a red ball from 1. For instance, if the probability of drawing a red ball is 40%, the probability of not drawing a red ball would be 1 - 0.4 = 0.6 or 60%.
| 5. If there are 3 red balls, 2 blue balls, and 1 green ball in the experiment, what is the probability of drawing a red or blue ball? | |
Ans. The probability of drawing a red or blue ball can be calculated by adding the probabilities of drawing each individual color. In this case, it would be (3/6) + (2/6) = 5/6 or approximately 83.33%.
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