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A bus leaves town A at 8:30 am for town B. The distance between town A and B is 150 km. Assuming that the bus travels with a constant velocity of 63 km/h, determine the arrival time at Town B.
Where t is the number of minutes since the faucet was turned on. To the nearest gallon, how much water flows out of the faucet during the first two minutes the faucet is turned on?
A union official wanted to get an idea of whether a majority of workers at a large corporation would favor a contract proposal. She surveyed 500 workers and found that 240 did not favor the proposal.
Your textbook outlines a specific 4-step strategy that is used to solve general algebraic equations.
Make sure your answers are as complete as possible. Show all of your work and reasoning. In particular, when there are calculations involved, you must show how you come up with your answers with critical work and/or necessary tables. Answers that ..
Explain, in your own words, how to evaluate a polynomial for a given value of the variable. Demonstrate the process with an example.
Marcos drove twice as far as Candice. Together, they drove 66 miles. Which equation can be used to find the number of miles Candice drove?
Find the range of optimality for Cx, You are given a linear programming problem that has already been solved. The following conditions hold
A tourist in France wants to visit 8 different cities. If the route is randomly selected, what is the probability that she will visit the cities in alphabetical order?
Suppose that f: C->C and that f is analytic at a point z0 element of C. Prove that there exists a real number r>0 such that, the nth derivative of z0=[n!/(2 pi r^n)]x[int(e^(-niy)f(z0+re^(iy)) from 0 to 2pi with respect to y for all n element of N..
A bacterial colony intially has 340 individuals. after 12 hours there are 1000 individuals.
Evaluate the table of values of earning using the given data - Define the variables, determine the slop and vertical intercept, and write an equation to model this data.
Discuss the case when b = 6. Interpret your solutions in terms of the kernel and image of the linear transformation T: o^3 --> o^3 represented by the equations.
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