Problem 2 Statement: Let r1 = 1 + cos θ and r2 = 3 cos θ.
(a) Graph each function in the rθ-plane.
(b) Find all intersection points (both collision and
non-collision).
(c) Find the area common to the two graphs.
Use the Intermediate Value Theorem and the Mean Value Theorem to
prove that the equation cos (x) = -10x has exactly one real
root.
Not permitted to use words like "Nope", "Why?", or
"aerkewmwrt".
Will be glad if you can help me with this question, will
like to add some of your points to the one I have already summed
up.. Thanks
1) Find the critical numbers of the function.
f(θ) = 16 cos θ + 8 sin^2 θ
θ=?
2) Find the absolute maximum and absolute minimum values of f on the given interval.
f(x) = x/(x^2 − x + 9), [0, 9]
3) f(x) = 3x3 + 4x2 + 7x + 5, a = 5
(f −1)'(a) = ?