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The graph shows the displacement from equilibrium or a mass-spring system as a function of time after the vertically hanging system was set in motion at time t = 0. Assume that the units of time are seconds and the units of displacement are centimeters. The first t-intercept is (0.25, 0) and the first minimum has coordinates (0.75, -4).
a. What is the period T of the periodic motion?
b. What m the frequency f in Hertz?
c. What the angular frequency ω in radians / second?
d. Determine the amplitude A and the phase angle γ (in radians), and express the displacement in the from y (t) = A cos (ωt - γ), with y in meters.
(e) With what initial displacement y(0) and initial velocity y'(0) was the system set into motion?
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Please show me how to complete these problems correctly with the actual graph. Solve each absolute value equation and graph the solution set.
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?Using the same equation from #5, you have traveled 25 miles in 2 minutes and come to a standstill. What was your initial velocity? (This time, final velocity is 0 miles/hour.)
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What do these results indicate? How might you use this information in your practice?
Determine the standardized value for the daily income of $135.
Determine the mean oil production with 95 percent confidence
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Conditional Probability Example I'm trying to set up an excel spreadsheet to solve a statistical probability.Patients 23% (smokers) -18% have a chance of contracting a serious illness
Find the supremum (least upper bound), infimum (greatest lower bound), maximum and minimum of the following sets, if they exist and find the real numbers x that satisfy the given conditions.
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