Mr. Riker explains the 2012 AP exam question about a charity game called 'Spin the Pointer'. The game involves a $2 donation per play, with players spinning a pointer to win different amounts. The video covers the probability distribution of outcomes, expected value calculations, and the net contribution to the charity. It also addresses calculation errors and uses normal distribution to determine the probability of achieving a $500 target in 1,000 plays.

What is the main topic of the 2012 AP exam question discussed in the video?

• Charity auction

• Probability theory

• Spin the Pointer game

• Spin the Bottle game

How much does it cost to play the Spin the Pointer game once?

• $2

• $10

• $5

• $1

What is the probability of landing in any one of the ten sectors in the game?

• 1/5

• 1/3

• 1/10

• 1/2

If a player wins $1, what is the net contribution to the charity?

• $3

• $2

• $1

• $0

What is the probability of the charity losing $8 in a single game?

• 1/5

• 1/10

• 1/2

• 1/3

What should the sum of all probabilities in a probability distribution equal?

• 100

• 1

• 0

• 10

What is the expected value formula used in the video?

• Sum of x plus probability of x

• Sum of x divided by probability of x

• Sum of x times probability of x

• Sum of probabilities

What is the expected value of the net contribution per game?

• $2.00

• $1.00

• $0.50

• $1.50

What does the expected value of $1.50 per game indicate?

• Exact earnings per game

• Average earnings over many games

• Maximum possible earnings

• Minimum possible earnings

What is the recalculated expected value per game?

• $1.50

• $1.00

• $0.70

• $0.50