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Suppose the position of a particle after t seconds is given by the following vector equation:
F(t) = (1 + cos2πt, sin2πt)
At t = 1/4 sec, compute each of the following vectors:
a) The velocity vector
b) The acceleration vector
c) The unit tangent vector
d) Calculate the arc length for 0 ≤ t ≤ ¼
examine the leading term and the far left and far right behavior of the graph 0n the function 3x^4-8x^2-9x+5
When a mass of 4 kilograms is tied to the middle of the clothesline, it sags a distance of 1 meters. What is the magnitude of the tensions at the end of the clothesline?
Which job should you take? After completing your degree you have a choice between 2 jobs suppose that you do not have a preference in location and have been given the following offer.
The average time taken to produce a part at Factory A is 10 minutes. Given this, find the following probabilities. The probability that at least three minutes is taken
The altitude of a triangle is increasing at a rate of while the area of the triangle is increasing at a rate of At what rate
Application of differential calculus in economics: Profit, Cost and Revenue function - What is the maximum profit if each item is sold for $7? (Assume you sell every thing you produce.)
A salesperson's weekly paycheck is 15% more than her coworker's paycheck. The two paychecks total $1475. Find the amount of each paycheck. (Round your answer to the nearest cent).
Compute the centripetal force acting on the body.
Solve the equation on the interval.
Create a system of equations that includes one linear equation and one quadratic equation and create a rational equation that has an extraneous solution.
A rectangular building lot measures 295 ft. by 438 ft. Find the number of acres in the lot. Round to two places after the decimal. Show all steps taken to find the solution.
Let us consider the price of a cube shaped stone of edge length L inches. The cost of the raw stone is proportional to its weight which is proportional to cube of its length, i.e. L*L*L or L^3 (read "L cubed") .
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