1a)
An invertible function f(x) is given along with a point that
lies on its graph. Using Theorem 2.7.1, evaluate (f−1)′(x) at the
indicated value.
f(x)=11e^2x, Point=(0,11)
(f^−1)′(11)=
1b)
An invertible function f(x) is given along with a point that
lies on its graph. Using Theorem 2.7.1, evaluate (f−1)′(x) at the
indicated value.
f(x)=2x+sin3x. −π/6 ≤ x ≤ π/6 Point=(π/18,
2π/18+0.5)
(f^−1)′(2π/18+0.5)=
1c)
An invertible function f(x) is given along with a point that
lies on its graph. Using Theorem...