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You purchase 350 shares of Universal Metals common stock at $12.38 per share. A few months later you sell the shares at $9.88. Your stockbroker charges 3% commission on round lots and an extra 1.5% on odd lots. What is the total cost of the purchase? What are the proceeds on the sale? What is the gain (or loss) on the transaction.
396 hamburgers and cheeseburgers. The number of cheeseburgers sold was two times the number of hamburgers sold. How many hamburgers were sold?
Find all critical points of the function f (x) = -3x x + 2 Create a sign chart for the first derivative and based on the sign chart state intervals where the function is increasing and decreasing state exact values for the x and y coordinates for ..
describe a scenario where you believe a binomial distribution would be appropriate. describe a scenario where you
The sum of three consecutive even integers is -354. Find the smallest of the three consecutive even integers.
The formula d = sqrt 15h, where h equals the height, in feet, of the viewer's eyes, estimates the distance d, in miles, to the horizon from the viewer. Find the distance to the horizon for a person who eyes are 6 ft above the ground.
To accomplish this reduction, management decides that the new bar should have the same 3-cm thickness, but the length and width of each should be reduced an equal number of centimeters. What should be the dimensions of the new candy bar?
a. Convert the pool heating system from electrical to solar power. b. Build a 4-mile nature hiking trail. c. Renovate the horse barn.
Describe the major phases of statistics. Formulate a business problem and analyse it by applying these phases?
Find the interval(s) where the function is increasing and the interval(s) where it is decreasing.
Forty feet of fencing are to enclose three sides of a rectangular patio. The fourth side of the patio is a side of the house, and requires no fencing.
illustrate all of your work when answering the followingi. use chebyshevs theorem to find what percent of the values
If F is a field, prove that the field of fractions of F[[x]] is the ring F((x)) of formal Laurent series. Show that the field of fractions of the power series ring Z[[x]] is properly contained in the field of Laurent series Q((x)).
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