[
  {
    "Question": "What is the probability of rolling a sum of 7 with two six-sided dice?",
    "Answer": "B",
    "Explanation": "There are 6 combinations to roll a sum of 7 (1+6, 2+5, 3+4, 4+3, 5+2, 6+1) out of 36 possible outcomes when rolling two dice. Therefore, the probability is 6/36 or 1/6.",
    "PictureURL": "https://upload.wikimedia.org/wikipedia/commons/thumb/3/3f/Dice-1.svg/1200px-Dice-1.svg.png",
    "OptionA": "1/12",
    "OptionB": "1/6",
    "OptionC": "1/8",
    "OptionD": "1/4",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Probability with Dice",
    "Item": 1,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you flip a coin and roll a die, what is the probability of getting heads and a 4?",
    "Answer": "A",
    "Explanation": "The probability of getting heads is 1/2 and the probability of rolling a 4 is 1/6. Since these events are independent, you multiply the probabilities: (1/2) * (1/6) = 1/12.",
    "PictureURL": "",
    "OptionA": "1/12",
    "OptionB": "1/3",
    "OptionC": "1/6",
    "OptionD": "1/2",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Coin and Die Probability",
    "Item": 2,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of drawing a red card from a standard deck of cards?",
    "Answer": "C",
    "Explanation": "There are 26 red cards (hearts and diamonds) in a standard deck of 52 cards. Therefore, the probability is 26/52, which simplifies to 1/2.",
    "PictureURL": "https://upload.wikimedia.org/wikipedia/commons/thumb/4/4f/Playing_card_heart.svg/1200px-Playing_card_heart.svg.png",
    "OptionA": "1/4",
    "OptionB": "1/3",
    "OptionC": "1/2",
    "OptionD": "1/5",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Card Probability",
    "Item": 3,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you draw two cards from a deck without replacement, what is the probability that both are aces?",
    "Answer": "B",
    "Explanation": "The probability of drawing the first ace is 4/52. After drawing one ace, there are 3 aces left and 51 cards total, so the probability of drawing a second ace is 3/51. The combined probability is (4/52) * (3/51) = 12/2652, which simplifies to 1/221.",
    "PictureURL": "",
    "OptionA": "1/52",
    "OptionB": "1/221",
    "OptionC": "1/169",
    "OptionD": "1/13",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Drawing Cards Probability",
    "Item": 4,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of rolling a 2 or a 3 on a single six-sided die?",
    "Answer": "A",
    "Explanation": "There are 2 favorable outcomes (rolling a 2 or a 3) out of 6 possible outcomes. Therefore, the probability is 2/6, which simplifies to 1/3.",
    "PictureURL": "",
    "OptionA": "1/3",
    "OptionB": "1/2",
    "OptionC": "1/6",
    "OptionD": "1/4",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Die Roll Probability",
    "Item": 5,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you flip two coins, what is the probability of getting at least one head?",
    "Answer": "C",
    "Explanation": "The only way to not get at least one head is to get tails on both coins. The probability of getting tails on one coin is 1/2, so for two coins, it's (1/2) * (1/2) = 1/4. Therefore, the probability of getting at least one head is 1 - 1/4 = 3/4.",
    "PictureURL": "",
    "OptionA": "1/4",
    "OptionB": "1/2",
    "OptionC": "3/4",
    "OptionD": "1/3",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Coin Flip Probability",
    "Item": 6,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of drawing a heart or a queen from a standard deck of cards?",
    "Answer": "B",
    "Explanation": "There are 13 hearts and 4 queens in a deck, but one of the queens is a heart. Therefore, the total number of favorable outcomes is 13 + 4 - 1 = 16. The probability is 16/52, which simplifies to 4/13.",
    "PictureURL": "",
    "OptionA": "1/4",
    "OptionB": "4/13",
    "OptionC": "1/3",
    "OptionD": "1/2",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Card Drawing Probability",
    "Item": 7,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you roll a die and flip a coin, what is the probability of rolling an even number and getting heads?",
    "Answer": "A",
    "Explanation": "The probability of rolling an even number (2, 4, or 6) is 3/6 or 1/2. The probability of getting heads is 1/2. Since these events are independent, the combined probability is (1/2) * (1/2) = 1/4.",
    "PictureURL": "",
    "OptionA": "1/4",
    "OptionB": "1/2",
    "OptionC": "1/3",
    "OptionD": "1/6",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Even Number and Heads Probability",
    "Item": 8,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of drawing two hearts in a row from a standard deck without replacement?",
    "Answer": "C",
    "Explanation": "The probability of drawing the first heart is 13/52. After drawing one heart, there are 12 hearts left and 51 cards total, so the probability of drawing a second heart is 12/51. The combined probability is (13/52) * (12/51) = 156/2652, which simplifies to 1/17.",
    "PictureURL": "",
    "OptionA": "1/26",
    "OptionB": "1/52",
    "OptionC": "1/17",
    "OptionD": "1/13",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Drawing Hearts Probability",
    "Item": 9,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of rolling a number greater than 4 on a six-sided die?",
    "Answer": "B",
    "Explanation": "The numbers greater than 4 on a die are 5 and 6, which gives us 2 favorable outcomes out of 6 possible outcomes. Therefore, the probability is 2/6, which simplifies to 1/3.",
    "PictureURL": "",
    "OptionA": "1/2",
    "OptionB": "1/3",
    "OptionC": "1/6",
    "OptionD": "1/4",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Die Roll Greater Than 4 Probability",
    "Item": 10,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you flip three coins, what is the probability of getting exactly two heads?",
    "Answer": "A",
    "Explanation": "The possible outcomes when flipping three coins are 8 in total. The combinations for getting exactly two heads are HHT, HTH, and THH, which gives us 3 favorable outcomes. Therefore, the probability is 3/8.",
    "PictureURL": "",
    "OptionA": "3/8",
    "OptionB": "1/2",
    "OptionC": "1/4",
    "OptionD": "1/6",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Coin Flip Probability",
    "Item": 11,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of rolling a 1 or a 6 on a six-sided die?",
    "Answer": "B",
    "Explanation": "There are 2 favorable outcomes (rolling a 1 or a 6) out of 6 possible outcomes. Therefore, the probability is 2/6, which simplifies to 1/3.",
    "PictureURL": "",
    "OptionA": "1/2",
    "OptionB": "1/3",
    "OptionC": "1/6",
    "OptionD": "1/4",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Die Roll Probability",
    "Item": 12,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you draw one card from a deck, what is the probability of it being a face card?",
    "Answer": "C",
    "Explanation": "There are 12 face cards (Jack, Queen, King of each suit) in a standard deck of 52 cards. Therefore, the probability is 12/52, which simplifies to 3/13.",
    "PictureURL": "",
    "OptionA": "1/4",
    "OptionB": "1/3",
    "OptionC": "3/13",
    "OptionD": "1/2",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Face Card Probability",
    "Item": 13,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "What is the probability of rolling a number less than 3 on a six-sided die?",
    "Answer": "A",
    "Explanation": "The numbers less than 3 on a die are 1 and 2, which gives us 2 favorable outcomes out of 6 possible outcomes. Therefore, the probability is 2/6, which simplifies to 1/3.",
    "PictureURL": "",
    "OptionA": "1/3",
    "OptionB": "1/2",
    "OptionC": "1/6",
    "OptionD": "1/4",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Die Roll Less Than 3 Probability",
    "Item": 14,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  },
  {
    "Question": "If you flip two coins, what is the probability of getting two tails?",
    "Answer": "B",
    "Explanation": "The only way to get two tails when flipping two coins is to get tails on both coins. The probability of getting tails on one coin is 1/2, so for two coins, it's (1/2) * (1/2) = 1/4.",
    "PictureURL": "",
    "OptionA": "1/2",
    "OptionB": "1/4",
    "OptionC": "1/3",
    "OptionD": "1/6",
    "OptionE": "",
    "OptionF": "",
    "OptionG": "",
    "TestName": "Statistics Practice Test",
    "Content Type": "Multiple Choice",
    "Title": "Coin Flip Probability",
    "Item": 15,
    "Type": "multiple choice",
    "Path": "Statistics/Probability"
  }
]