After construction of a new toll road, drivers cut ten minutes from their commute time (compared to the old road). The toll road costs $2, but hot paying the toll, and getting caught, results in a $76 ticket. There is a 90% probability of not paying the toll and being detected. People that use the new road and pay the toll value ten minutes at a minimum O A. between $1.80 and $68.40. B. between $2 and $68.40. O C. $1.80. D. between $1.80 and $76.

A booth at the school carnival prepared 30 grab bags offered for sale for $3.00 a bag. Ten bags contain merchandise worth $1.00. Eight bags contain merchandise worth $2.00, and twelve bags contain merchandise worth $3.00. You purchase one bag. What is your expected gain or loss?

Develop a hypothesis statement. Predict how often a two-die total of six will occur if each person in a 100-person class rolls the dice 10 times (100 students * 10 = 1000 rolls (tosses)). Express your answer verbally (i.e. “I predict that …) as a percentage, and as a whole number.

For extra credit, George has one chance to correctly guess his instructor's birthday (not including the year). Ignoring leap years, what is the probability that George will guess correctly?   Group of answer choices

The student council is hosting a drawing to raise money for scholarships. They are selling tickets for $7 each and will sell 600 tickets. There is one $1,000 grand prize, three $200 second prizes, and thirteen $10 third prizes. You just bought a ticket. Find the expected value for your profit. Round to the nearest cent. $

The student council is hosting a drawing to raise money for scholarships. They are selling tickets for $8 each and will sell 800 tickets. There is one $2,000 grand prize, two $500 second prizes, and eleven $30 third prizes. You just bought a ticket. Find the expected value for your profit. Round to the nearest cent.

The student council is hosting a drawing to raise money for scholarships. They are selling tickets for $9 each and will sell 600 tickets. There is one $1,000 grand prize, three $400 second prizes, and seventeen $30 third prizes. You just bought a ticket. Find the expected value for your profit. Round to the nearest cent.

You pay $20 to enter a raffle.  The first ticket drawn wins $1036, the second ticket drawn wins $477, the third through fifth win $186, and the sixth through tenth win $49.  Suppose 2345 tickets were sold.  What is the expected earning on your ticket?

Assuming you were lucky enough to win and the pay off odds were 35:1, how much money would you get back? Dont forget to include your original $5 bet in your payout. $. DO NOT include $ sign in your answer.

200,000 lottery tickets are sold for $3 each. There is one jackpot prize of $50,000, 25 second prizes of $2000, and 100 third prizes of $40. Find the expected value of your profit when you buy a ticket. Round your answer to the nearest cent.