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Warm-Up remember?

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Presentation on theme: "Warm-Up remember? "β€” Presentation transcript:

1 Warm-Up remember? 𝑃 𝐸 = π‘“π‘Žπ‘£π‘œπ‘Ÿπ‘Žπ‘π‘™π‘’ π‘‡π‘œπ‘‘π‘Žπ‘™
If you roll a number cube, calculate the theoretical probability: 1. P(even) 2. P(factor of 6) 3. P(prime) You rolled a number cube 25 times and recorded the number it landed on. The results are given in the table. Based on the experiment find each probability: 4. P(8) 5. P(composite) Number Frequency 1 2 3 4 5 6

2 Making Predictions How do you make predictions based on probability?
Example: You flipped a coin 20 times. 12 times it landed on heads, 8 on tails. Based on your results, predict how many times it would land on heads if you flipped it 100 times. Write and solve a proportion Cross multiply. Divide both sides by 20 to solve for n.

3 Independent Events vs. Dependent Events
What are independent events? What are dependent events? When the probability of the second event is NOT affected by the first event. (flipping a coin, drawing a card, replacing it and draw another…) When the probability of the second event IS affected by the first event. (draw a name, keep it out, and then draw another name)

4 Examples - Determine if the events are dependent or independent.
Roll a number cube twice Draw a card from a deck of cards, replace it, and draw another card. Take a piece of candy from a jar, eat it, take another piece. Independent Dependent

5 Independent Events How do you find the probability of independent events? Example: You roll a number cube twice. 1. P(1 and even) 1.

6 Examples You roll a number cube and spin the spinner. Find each probability: P(5 and A) P(composite and B) A B C

7 Dependent Events How do you calculate the probability of dependent events? Example: You have cards numbered 0 to 9. You select a card, keep it, select another. P(2 and 3) After drawing one card, you have one less card and only one of them is the number 3. 1 out of 10 cards is the number 2.

8 A candy jar contains the following candy: 4 strawberry, 5 green apple, 2 watermelon, and 1 cherry. You select a piece, eat it, and select another. Calculate each probability: P(watermelon then cherry) P(strawberry then green apple) P(two green apple)

9 Probability and geometry 𝑃 𝐸 = π‘“π‘Žπ‘£π‘œπ‘Ÿπ‘Žπ‘π‘™π‘’ π‘‡π‘œπ‘‘π‘Žπ‘™
Decide how many things or how much space covers everything (Denominator). Decide what we are trying to get (numerator). 6in What is the probability of hitting the shaded region with a dart? 2in 6in 𝑃 π‘¦π‘’π‘™π‘™π‘œπ‘€ = (2βˆ™2) 6βˆ™6 = 4 36 = 1 9


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