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Relative Frequency and Probability - Diagnostic Quiz 1
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Previewing
Relative Frequency and Probability - Diagnostic Quiz 1
Question 2 of 12A bag contains 3 red, 2 green and 7 blue marbles. A marble is selected at random. What is the probability that it is not blue?
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 3 of 12A 4 sided die and a 6 sided die are tossed together and the numbers are added together as indicated in the table. What is the probability that their sums are less than 5?
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 4 of 12There are three questions in a True or False quiz. By drawing a tree diagram, determine the probability of randomly selecting one false and two true answers.
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 5 of 12A bag contains red, white and green marbles. The probability of selecting a red marble is \(\dfrac{1}{8}\). The probability of selecting a white marble is \(\dfrac{5}{{24}}\). What is the probability of selecting a green marble?
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 6 of 12A bag contains a black card and a white card. What is the probability of selecting a black card or a white card?
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 7 of 12A computer randomly selects a number from 1 to 50. What is the probability that it is not a square number?
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 8 of 12The ratio of red to white to blue marbles in a bag is 3:4:5 respectively. A marble is selected randomly from the bag. What is the probability that it is not white?
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 9 of 12The adjacent table shows a sample of matchboxes and the number of matches in each box. What is the relative frequency of more than 51 matches?
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Relative Frequency and Probability - Diagnostic Quiz 1
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Relative Frequency and Probability - Diagnostic Quiz 1
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Relative Frequency and Probability - Diagnostic Quiz 1
Question 12 of 12A basketball player has a probability of \(\dfrac{7}{{10{\rm{ }}}}\) of scoring 2 points in a penalty shot. How many points would she expect to get for 90 penalties?
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