19448 Rubber Balls in a Box Setup A box contains : 7 blue rubber balls numbered 1-7, 7 red rubber balls numbered 1-7, 7 green rubber balls numbered 1-7, and 7 yellow rubber balls numbered 1-7. The rubber balls are all the same size, texture, weight, etc. They cannot be distinguished without looking at them. The box is covered and shaken vigorously until the rubber balls are randomly mixed up. 6. Use Rubber Balls in a Box Setup. Suppose 5 rubber balls are to be randomly drawn out (all at once). Find the probability that three of the rubber balls will have one color, and the other two rubber balls will have anot color. 8,820 8,822 8,824 8,826 D. А. В. 98,280 С. 98,280 98,280 98,280 7 Use Ruhb

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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**Rubber Balls in a Box Setup**

A box contains:
- 7 blue rubber balls numbered 1-7
- 7 red rubber balls numbered 1-7
- 7 green rubber balls numbered 1-7
- 7 yellow rubber balls numbered 1-7

The rubber balls are all the same size, texture, weight, etc., and cannot be distinguished without looking at them. The box is covered and shaken vigorously until the rubber balls are randomly mixed up.

**Problem 6: Use Rubber Balls in a Box Setup.**

Suppose 5 rubber balls are to be randomly drawn out (all at once). Find the probability that three of the rubber balls will have one color, and the other two rubber balls will have another color.

Options:
- A. \( \frac{8,820}{98,280} \)
- B. \( \frac{8,822}{98,280} \)
- C. \( \frac{8,824}{98,280} \)
- D. \( \frac{8,826}{98,280} \)
Transcribed Image Text:**Rubber Balls in a Box Setup** A box contains: - 7 blue rubber balls numbered 1-7 - 7 red rubber balls numbered 1-7 - 7 green rubber balls numbered 1-7 - 7 yellow rubber balls numbered 1-7 The rubber balls are all the same size, texture, weight, etc., and cannot be distinguished without looking at them. The box is covered and shaken vigorously until the rubber balls are randomly mixed up. **Problem 6: Use Rubber Balls in a Box Setup.** Suppose 5 rubber balls are to be randomly drawn out (all at once). Find the probability that three of the rubber balls will have one color, and the other two rubber balls will have another color. Options: - A. \( \frac{8,820}{98,280} \) - B. \( \frac{8,822}{98,280} \) - C. \( \frac{8,824}{98,280} \) - D. \( \frac{8,826}{98,280} \)
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