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1. Find the derivative: f(x) = (x^3-8)^(2/3)
2. Write and equation of the tangent line to the graph of y = f(x) at the point on the graph where x has the indicated value. f(x) = (3x^2 + 5x + 4)(4x + 3), x=0
3. Find the values of any relative extrema: f(x)=1/(x^2-1)
Please solve for the following: Find a particular solution to, Solve: A Second Order ODE y'' + 5y' +4y = -13te^(3t)
b. Calculate the number of days with a demand for 3 days. Calculate the probability of two bottles per day
Find an equation for the hyperbola with the focus (11,12) and asymptotes 4x-3y=18 and 4x+3y=30. Find the arc length of the curve given by x = sin t - cos t, y = sin t + cos t, pi/1
Write the expression in the standard form a + b i. First convert to rectangular form--- calculate the magnitude-- find reference angle--then the argument of z---
Use the equation of least squares line to predict percentage
Write mathematical expression for the given statement and Solve and find the value of unknown.
Determine q such that the system-Has no solution
Integration by parts method - How much longer would the worm be at t = 2, if it always grew at the maximum rate? Use Integration by parts.
If f is an automorphism of S_3, prove that there exists a sigma in S_3 such that f(tau)
Please provide your own real-world example from your work or life using the slope and y-intercept. What are the slope and y-intercept in your example?
A box with its base in the xy-plane has its four upper vertices on the surface with equation z=48-3x^2-4y^2. What is the maximum possible volume.
Please DO NOT USE Euler's function. You can only use Fermat's Little theorem if needed.
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