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This is two questions:
Question 1:
A friend invites you to play a game of chance that costs you $1 every time to play. You get to pick one card. You win if you pick the ace of spades. Otherwise, you lose. The amount that you win will be $(40 + the day of your birth which is 15.). Example: If you were born on the fourth of July, you would win 40+4 = $44. 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?
Question 2:
Every license plate consists of numbers and letters. What is the license plate on your personal vehicle or some random vehicle in your state? (CALIFORNIA PLATES Randon: JVC 12T Determine how many possible license plates could be manufactured using the pattern of numbers and letters on this license plate.
Find the solution of this differential equation that satisfies initial values - discusses about differential equations that satisfies initial values.
Find the mean, median and standard deviation.
A chip is selected at random, what is the probability that it is from Machine I and is defective? A chip is selected at random, what is the probability that it is defective?
How many six-digit even numbers less than 200,000 can be formed using all the digits 1, 1, 2, 2, 3 and 5? How many permutations of the letters in the name ABBA are there?
explain how you could form five ordered pairs that would represent a function and five ordered pairs that would represent a relation. Explain your reasoning.
The minute hand of a clock is 4 inches long and the hour hand is 3 inches long. How fast is the distance between the tips of the hands changing at 4pm?
The radius of a circular disk is given as 24 cm with a maximum error in measurement of 0.2 cm. Use differentials to estimate the maximum error in the calculated area of the disk
1. Consider the function f (x) = x2 - 6x + 7. Find the following: (i)The intervals where the function is increasing or decreasing (ii) Is the function concave up or concave down
Suppose that 10% of a given population has benign chronic flatulence. Suppose that there is a standard screening test for benign chronic flatulence that has a 90% chance of correctly detecting that one has the disease, and a 10% chance of a false ..
Coal company's condition, Norfolk, Virginia, a major seaport on the East Coast, has a ship coal loading facility. Coal trucks filled with coal presently arrive at the port facility at mean rate of 149 per day (Poisson distributed).
suppose we are modeling an operation that requires us to find values of 5 decision variables as simply as we possibly
If a system of m linear equations in four unknowns has a unique solution, then m must be greater than or equal to four. If a system of m linear equations in four unknowns has no solutions, then m must be greater than or equal to four.
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