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Quiz 13 - Math 1A, section 103
1. Describe a solid whose volume is represented by the following integral.
π-1∫1 (1 - y2)2 dy.
The surface area of this pyramid is 189 cm The area of the square base is 49 cm sq . What is the area of one triangular face of the lateral surface? Show the steps of your solution and explain your work.
Calculate the breakeven point.
Consider R2 with the following rules of multiplications and additions: For each x=(x1,x2), y=(y1,y2): Is it a vector space, if not demonstrate which axioms fail to hold.
Train A leaves a station traveling at 64 kilometers per hour. Two hours later, train B leaves the same station traveling in the same direction at 84 kilometers per hour. How long does it take train B to catch up to train A?
What is the difference between an eigenvector and an eigenvalue?
There are 420 feet of fencing available to complete the job. Find the length of the sides parallel to the store and perpendicular that will maximize the total area of the outdoor enclosure.
use taylors expansion to arrange the function in ascending order.use taylor expansion to put the following four
Identify the most important things you have learned from the course so far. Then, explain the strategies you have used to learn them.
Write and solve an equation to determine the selling price of the house. Jamie sold her house for x dollars. The real estate agent received a 5% commission and Jamie received $197,125.
a)Use Laplace transforms to solve the IVP: y'' + 4y = 0, y(0) = 1, y'(0) = -1 b)Find the Laplace of e^(2t)cos(3t).
The quantity of charge Q in coulombs (C) that has passed through a point in a wire up to time t. Find the current when t= 0.4s. Find the current when t= 1 s. At what time is the current the lowest?
What is meant by and what is the function of Simple regression analysis and Linear regression analysis?
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