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Imagine a friend invites you to play a game of chance that costs $1 to play each time. You get to choose one card. You win if your card is the Ace of Spades. Otherwise, you lose. The amount of money you could win is $(40 + the day of your birth). For example, if you were born on July 4th, you could win $40 + $4 = $44 if you chose the Ace of Spades in your draw. What is the expected value of the amount you will win from each turn? Would it be a good idea to play this game only one time? Would it be a good idea to play 1,000 times, assuming the card you chose is replaced and the deck is reshuffled on each play?
The volume V (in L) of air in a person's lungs during one normal cycle of inhaling and exhaling at any time t is V = 0.48(1.2 - cos 1.26t).
Define an appropriate matrix, and restate the problem using the phrase "columns of A."
If a student scored 74 points on a test where the mean score was 80 and the standard deviation was 6. What was the student's z-score?
When calculating mortgages, where r=rate, t=time p=payment what does M equal?
1. Make a list of products you believe failed because of poor marketing channel choices.
Determine what the Singleton bound, the sphere-packing bound and the Varshamor-Gilbert bound say about the maximum number of information bits that codewords with ten check bits can have if the codewords are protected from 3 or fewer errors.
Have someone use a Caeser cipher to encode a message of a few words in your favorite natural language, without telling you how far they are shifting the letters of the alphabet. How can you figure out what the message is? Is this something a compu..
GED 150 - College Mathematics - What are the dimensions of the table cloth - How many gallons of blue paint were there
find the length of the circumference of wheel
Brooks City has three consolidated high schools, each with a capacity of 1,200 students. The school board has partitioned the city into five busing districts.
We have a nickel and quarter in a cup. We withdraw one coin. What is the expected amount of money we withdraw? What is the variance?
Find a 98% confidence interval for the parameter of interest. Assume the populations to be approximately normally distributed with equal variance.
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