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Tenth Grade (Grade 10) Represent and Determine Probability Questions

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Grade 10 Represent and Determine Probability CCSS: HSS-CP.A.4
Residents of two different neighborhoods within a city were asked what their favorite sport is, basketball or soccer, with the results in the two-way table below. Is living in Leaside independent of someone's favorite sport, and why or why not?

SoccerBasketballTotal
Leaside512677
Danforth15823
Total6634100
  1. No, they are not independent, because a different number of people chose each sport.
  2. No, they are not independent, since P(Basketball) P(Leaside | Basketball).
  3. Yes, they are independent, because P(Soccer | Leaside) P(Soccer) and P(Leaside | Soccer) P(Leaside).
  4. Yes, they are independent, since P(Soccer and Leaside) P(Soccer) × P(Leaside) and P(Basketball and Leaside) P(Basketball) ×P(Leaside).
Grade 10 Represent and Determine Probability CCSS: HSS-CP.A.3
Adam has a bag of ten marbles, of which 3 are green, 3 are blue, and 4 are red. He also has a regular six-sided die. He lets choosing a blue marble be event A, and throwing a 5 or 6 when rolling the die be event B. Which of the following statements are correct? There may be more than one correct answer.
  1. P(A) = P(A|B), since events A and B are independent.
  2. P(A and B) = 0.1, since A and B are independent.
  3. P(A|B) = P(B|A), since events are independent.
  4. P(A|B), P(B|A) cannot be determined since not enough information has been given to determine P(A and B).
Grade 10 Represent and Determine Probability CCSS: HSS-CP.B.8
Grade 10 Represent and Determine Probability CCSS: HSS-CP.A.4

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Grade 10 Represent and Determine Probability CCSS: HSS-CP.B.8
Grade 10 Represent and Determine Probability CCSS: HSS-CP.B.7
Haley is collecting coins. She specifically likes to look for older coins or coins from other countries. Knowing this, her friend Andy decides to bring her a bag of coins he found in his grandfather's attic that nobody in his family wanted. There are 20 coins in the bag. Recently Haley read that, for most coin collections, 20% of the coins are from foreign countries and 70% are from the year 1932 and before. Assuming that this information is correct, she reasons that there are about 18 coins which she really wants (that are old or from a foreign country). Is she correct?
  1. Yes, she took both percentages, added them together, and then multiplied by 20.
  2. No, she doesn't know how many of the foreign coins are from before 1932, which would reduce the number of coins she wants to keep.
  3. No, she needs to multiply these percentages. Therefore, there are only about 3 coins she would want to keep.
  4. No, only one of the percentages applies. In order to not miss any coins she might want, she should go with the greater percentage, 70%. Therefore, she will keep about 14 coins.
Grade 10 Represent and Determine Probability CCSS: HSS-CP.A.4

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Grade 10 Represent and Determine Probability CCSS: HSS-CP.A.2
Grade 10 Represent and Determine Probability CCSS: HSS-MD.A.1
What is the sample space of a fair 12 sided dice?
  1. {1, 2, 3, 4, 5, 6}
  2. {1, 12}
  3. {2, 4, 6, 8, 10, 12}
  4. {1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12}
Grade 10 Represent and Determine Probability CCSS: HSS-CP.A.4

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Is going to Spoons Diner independent of eating out between 2 p.m. and 10 p.m.? Why or why not? There may be more than one correct answer.
  1. The probability that someone eats out between 2 p.m. and 10 p.m. is 0.45. The probability that someone likes Spoons, given that they eat out between 2 p.m. and 10 p.m. is 0.28. Because these are not equal, the two events are not independent.
  2. The probability that someone like's Spoons is 0.36, while the conditional probability that someone prefers Spoons given that they eat between 2 p.m. and 10 p.m. is 0.28. Since these are not equal, the events are not independent.
  3. The probability that someone eats out between 2 p.m. and 10 p.m. is 0.45. The conditional probability that someone eats out between 2 p.m. and 10 p.m. given that they prefer Spoons is 0.35. Since these are no equal, the events are not independent.
  4. Because the probability that someone prefers Spoons is 0.36, and this is almost equal to the conditional probability that someone eats out between 2 p.m. and 10 p.m. given that they like Spoons (which is 0.35), the events are independent.
Grade 10 Represent and Determine Probability CCSS: HSA-CED.A.2
Bag P contains silver coins and gold coins in the ratio 5:3.
Bag Q contains silver coins and gold coins in the ratio 3:2.
The number of coins in Bag P to the number of coins in Bag Q is in the ratio 2:1.
What is the smallest number of coins in each bag?
  1. Bag P: 25 silver, 15 gold ; Bag Q: 12 silver, 8 gold
  2. Bag P: 34 silver, 14 gold ; Bag Q: 10 silver, 7 gold
  3. Bag P: 25 silver, 10 gold ; Bag Q: 12 silver, 18 gold
  4. Bag P: 20 silver, 10 gold ; Bag Q: 12 silver, 9 gold
Grade 10 Represent and Determine Probability CCSS: HSS-CP.B.8
Grade 10 Represent and Determine Probability CCSS: HSS-CP.B.8
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