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🎲 probability

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Experimental Probability 9Eb139
1. **State the problem:** Lonnie threw 50 free throws and missed 16. We want to predict how many free throws Lonnie will make out of 75 throws. 2. **Find the number of successful t
Experimental Probability 35Beb0
1. **State the problem:** Tia flipped a coin 200 times, getting heads 92 times and tails 108 times. We need to identify which statement about the ratio $\frac{92}{200}$ is true.
Experimental Probability F72A98
1. **State the problem:** We have a spinner with results from an experiment showing frequencies for colors Blue, Red, Green, and Yellow. We want to find the experimental probabilit
Probability Fractions 3B8C03
1. The problem involves understanding and calculating probabilities given fractions such as $\frac{1}{9}$, $\frac{2}{9}$, $\frac{1}{3}$, and $\frac{4}{9}$.\n\n2. Probability is a m
Experimental Probability Dcdf35
1. **State the problem:** We are given a six-sided number cube rolled 18 times, and the number two appears 4 times. We want to find the experimental probability of rolling a two. 2
Experimental Probability 6E070F
1. **State the problem:** Sanja made 8 successful holes-in-one and missed 4 times, so we want to find how many holes-in-one she should expect to make if she attempts 24 holes. 2. *
Penalty Probability 94F6C4
1. **Problem statement:** (b) Given the probability of scoring a penalty is $0.7$, find:
Trip Overlap C752B0
1. **State the problem:** We have 386 students signing up for trips to Thailand, Egypt, and Chile with given percentages for each country and their intersections, including those w
Expected Value 54F790
1. **State the problem:** Mark draws one card from a standard deck of 52 cards. He receives 0.35 if the card is a diamond, 0.55 if the card is an ace, and 0.80 if the card is the a
Raffle Expected Winnings F34069
1. **State the problem:** We want to find the expected winnings for a ticket buyer in a raffle with two prizes and 11000 tickets sold. 2. **Identify the prizes and probabilities:**
Venn Probabilities 915F57
1. **State the problem:** We have a Venn diagram with 100 items total. Circle A has 28 items only, circle B has 48 items only, the intersection A \cap B has 13 items, and outside b
Circuit Probability Ccf9F6
1. **State the problem:** We have three circuits installed in a computer. Each circuit can be defective (D) or good (G). The probability a circuit is defective is 0.12, so the prob
Probability Or Outcome 0A2E68
1. The question asks whether "a" represents a probability or an outcome. 2. In probability theory, an "outcome" is a possible result of a random experiment, such as rolling a die o
Conditional Probability 7924C3
1. The problem asks to explain what events A and B represent in conditional probability. 2. In probability theory, events A and B are subsets of the sample space representing outco
Cookie Probability 01C160
1. **Problem statement:** Tate has a bag with 7 oatmeal cookies, 5 sugar cookies, and 4 peanut butter cookies, total 16 cookies. He selects one cookie, eats it, then selects anothe
Card Draw Independence 0F369B
1. **Problem Statement:** We have two events when drawing cards from a standard deck of 52 cards with replacement:
Probability Angles 9143Fd
1. **State the problem:** We have a game with three possible winnings: €0, €10, and €12. The angles for the corresponding sectors in the pie chart are 90°, 60°, and an unknown angl
Penalty Probability 0019D2
1. **Problem statement:** We have a penalty shoot-out where the probability of scoring a penalty is $0.7$.
Expected Bullseyes 4A66E4
1. **Problem statement:** Anna is a successful archer who hits the bullseye (score "10") with a probability of 75% on each shot independently. She will shoot 72 arrows in the first
Venn Diagram None 883491
1. **Problem statement:** Find the value of $x$, the number of students who enjoy none of the activities (running, cycling, swimming) given the Venn diagram data and total students
Probability Intersection D306Ae
1. **State the problem:** We are given conditional probability $P(B|A') = \frac{7}{10}$, $P(A') = \frac{3}{8}$, and $P(B) = \frac{2}{5}$. We need to find $P(A \cap B)$. 2. **Recall