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Please explain how to solve to the following problem:
A buoy oscillates in simple harmonic motion y = A cos omega(t) The buoy moves a total of 3.5 feet (vertically) from its low point to its high point. It returns to its high point every 10 seconds.
(a) Write an equation describing the motion of the buoy if it is at its high point at t = 0
(b) Determine the velocity of the buoy as a function of t
Let S be a subset of a set X. Let R be the ring of real-valued functions on X, and let I be the set of real-valued functions on X whose restriction to S is zero.
Solve the logarithmic equations
Find the probability
You are managing a small assembly operation building toy cars. Due to increased demand, you need to hire an employee in addition to the two that are already building this line of toy assemblies. For the questions below, show all your work in deriv..
Probability of a student receiving a particular grade, A student taking Management Science 301 at East Haven University will receive one of the five possible grades for the course
Calculate the change in the odds of CHD in males for each additional time they exercise on average each week.
A company makes two soft drinks A and B. Each liter of A requires 4 hours processing and 4 hours distillation while each liter of B requires 5 hours processing and 3 hours distillation.
Perform the appropriate analysis and state the conclusions
Probability questions with cards and unbiased dice, Suppose that you select two cards without replacement from an ordinary deck of playing cards.
Please show me how to complete these problems correctly with the actual graph. Solve each absolute value equation and graph the solution set.
A person's fortune increases at a rate to the square of they're present wealth. If the person had one million dollars a year ago and has two million today then how much will the person be worth in six months?
Show that these topologies are the same and What is the resulting space and identify the familiar quotient space given by this relation and then show precisely that the quotient topology on this space is the same as the usual one.
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