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Find the derivative of the function.
a) s(t) = (cost/1+sint)5
b) y = 1/x2.4 - π/√x
Derive the dual of the new LP. Verify that an optimal dual solution will verify (certify?) that the inequalities above do not have any feasible solution.
What is the balance at the end of the first year? (Four quarters) v. What is the balance after t years?
Create a research scenario in which it would be correct to use an ANOVA, including the research question, sample size, and dependent and independent variables.
Math 104: Homework 7. Let S be a subset of R, and let f: S → R and g: R → R be uniformly continuous functions. Prove that the composition g ? f: S → R is uniformly continuous
There were 67 fewer student tickets sold than adult tickets. How many adult tickets were sold?
Find a 98% confidence interval for the true proportion of patients who experienced cotton mouth. Show your calculations and/or explain the process used to obtain the interval.
Conclude a possible way to avoid the dispute or risk OR a possible resolution
Relative to polar coordinates, the position vector of an object moving in the plane can be written as r (t) = r(t)er. Verify that the velocity vector is v(t) = (dr/dt) er + r (dθ/dt)] eθ.
what are differences between dependent and independent samples? provide examples. what are implications for determining
It is difficult to measure any residual radioactivity if N(t) drops below No/1000. But if this is the case, we can at least say that the living thing must have died at t years ago or more. Solve for t in the inequality: N(t) > No/1000.
Find the 24th percentile. Seventy six percent spend than what amount of time?
given the function fx 6x 2 calculate the following valuesa f3b f3 hc f3
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