In 2010, Richard Swinburne (University of Oxford) wrote The Existence of God whe

Question

In 2010, Richard Swinburne (University of Oxford) wrote The Existence of God where he developed a case for the probability of the existence of God Swinburne says, "I shall, however, argue that, although reason can reach a fan justified conclusion about the existence of God, it can reach only a probable conclusion, not an indubitable one". Th probabilities used by Swinburne were based on judgment This is an example of what type of probability? Select one a, conditional probability o b. relative probability o c. classical probability o d. subjective probability In the game Yahtzee, five dice are rolled simultaneously. The probability of getting a Yahtzee (all five dice showing same number) on the first roll is 67776 since there are 7776 equally likely options and only six of these have all th numbers the same. This is an example of what type probability? Select one: o a. exploratory probability O b. subjective probability O c. relative probability o d. classical probability In order to determine the likelihood that a student athlete graduates from college, the NCAA (using eligibility rec tracked the number of athletes who graduated in the past ten years divided by the total number of athletes fromm period. This is an example of what type of probability? Select one: o a. subjective probability o b. classical probability O c. exploratory probability o d. relative probability Which of the following statements is true? I. Probabilities can be greater than 1, but never less than o. Il. If two events are independent, the P(A and B) P(A)P(B). Select one: o a. There is insufficient information to answer the question O b. Neither is true O C. Il only O d. I only e. I and I

Explanation / Answer

solution1:

subject probability based on judgement about specific outcome is likely to occur.

here it is based on judgement

ANSWER: SUBJECTIVE PROBABILITY

SOLUTION2:

classical probability assumes all outcomes in the sample space are equally likely to occur.

ANSWER:

CLASSICAL PROBABILITY

Solution3:

RELATIVE PROBABILITY=frequency /total

HERE

ANSWER:RELATIVE PROBABILITY

Solution4:

probbaility can never be greater than 1

0<=p<=1
For indpenedent events

P(A and B)=P(A).P(B)

OPTIONC II ONLY

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