Suppose that you have 9 green cards and 5 yellow cards. The cards are well shuffled. You randomly draw two cards with replacement. Round your answers to four decimal places. - \( G_1 \): the first card drawn is green - \( G_2 \): the second card drawn is green a. \( P(G_1 \text{ and } G_2) = \) [ ] b. \( P(\text{At least 1 green}) = \) [ ] c. \( P(G_2 | G_1) = \) [ ] d. Are \( G_1 \) and \( G_2 \) independent? - \( \bigcirc \) They are independent events - \( \bigcirc \) They are dependent events **Hint:** Independent Events [Video on Independent Events ✚]

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Suppose that you have 9 green cards and 5 yellow cards. The cards are well shuffled. You randomly draw two cards with replacement. Round your answers to four decimal places.

- \( G_1 \): the first card drawn is green
- \( G_2 \): the second card drawn is green

a. \( P(G_1 \text{ and } G_2) = \) [ ]

b. \( P(\text{At least 1 green}) = \) [ ]

c. \( P(G_2 | G_1) = \) [ ]

d. Are \( G_1 \) and \( G_2 \) independent?

- \( \bigcirc \) They are independent events
- \( \bigcirc \) They are dependent events

**Hint:** Independent Events

[Video on Independent Events ✚]
Transcribed Image Text:Suppose that you have 9 green cards and 5 yellow cards. The cards are well shuffled. You randomly draw two cards with replacement. Round your answers to four decimal places. - \( G_1 \): the first card drawn is green - \( G_2 \): the second card drawn is green a. \( P(G_1 \text{ and } G_2) = \) [ ] b. \( P(\text{At least 1 green}) = \) [ ] c. \( P(G_2 | G_1) = \) [ ] d. Are \( G_1 \) and \( G_2 \) independent? - \( \bigcirc \) They are independent events - \( \bigcirc \) They are dependent events **Hint:** Independent Events [Video on Independent Events ✚]
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