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QUESTION 1: Evaluate ∫-1∫3 -1+ |x-1| dx
QUESTION 2: Evaluate integral using substitution method ∫ex/(ex + 1) dx
QUESTION 3: Evaluate integral ∫x sin?(x)dx
QUESTION 4: Find arc length of curve x = cos(t), y = sin(t) from t = 0 to t = Π
QUESTION 5: Determine the area enclosed by y = x2 and y = √x
You are given the following information for a firm: Demand: p = 1,774 - 2q, Cost: 9q2 + 113q + 794. Find the quantity of output that maximizes the firms profit, and round your answer to one decimal.
Determine the probability that WMS will go up regardless of the Dow and find the probability that probability that WMS goes up given that the Dow is up?
A steady stream of water flows into a partially-filled rectangular tank. After 6 minutes, there are 87 gallons of water in the tank. After 21 minutes, there are 222 gallons. Write an equation to represent the volume of water in the tank y after x ..
Find the break-even point for the firm whose cost function C and revenue function R are given.
Identify the need for meeting and program meetings in response to the need
There are 7 people fishing at Lake Connor: 3 have fishing licenses, and 4 do not. An inspector chooses two of the people at random. What is the probability that both people have licenses?
several automobile manufacturers from state j are exporting large numbers of cars to state k taking over large share of
Use the technique of asserting that if there is a counter-example, there is a smallest counter-example and deriving a contradiction to prove that the sum.
Concern the concentration, C, in mg per liter, of a drug in the blood as a function of x, the amount, in mg, of the drug given and t, the time in hours.
Find the equation of the line parallel to 8x + 17y = 2 and passing through the point (0,7).
A company has found that the cost, in dollars per pound, of the coffee it roasts is related to C'(x) = -0.016x + 8.75, for x ≤ 300, where x is the number of pounds of coffee roasted. Find the total cost of roasting 150 lb of coffee
Given that a widget was produced by the new machine, what is the probability it is not defective?
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