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Differentiate the functions.
1. y = (square root cos (square root x))
2. y = (sin x - cos x)^2
Find dy/dx.
1. x = sec t^7
2. x = (sec 2t)^7
3. x = cot (sec 7t)
Either use the p-value approach to hypothesis testing or use the significance level approach with α = .05.
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Solve the following system of linear inequalities by graphing.
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If the probability of seeing moose in a day in a certain region of Alaska is 0.47, what is the probability of not seeing any moose in a day there?
Find the slope of the line 2x + y = 4. Find the point of intersection of the lines x + y = 5 and 3x - y = 7. Graph the pair of lines.
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Find the critical points of the following functions and determine whether they are local maximums, minimums or otherwise using the second derivative test.
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If A and B are subsets of a group G, define AB = {ab | a 2 A, b 2 B}. Now suppose phi: G -> G0 is a homomorphism of groups and N = Ker(phi) is its kernel.
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