R is the region bounded by x = y
2 + 1 and x = 9 − y
2
and the axis
of revolution is x = 9.
Let f(x) =
1 + 2x, x <= 0
3x - 2, 0 < x <= 1 2x ^ 2 - 1, x > 1
Check whether f is discontinuous. If yes, find where? ii) Give a rough sketch of the graph of f
Is the function 𝑓:𝑹 →R defined as f:(x) = (x — 7) (x^3 + 11)is an odd function.
Is the function f : R ➡R, defined by f(x) = 1-|x| is differentiable in its domain.
Is the function f :[3, 4] ➡R defined by f(x) = x^2 -x is a monotonic in its domain
Is the function f defined by f(x) = tan(2x) is a periodic function with period π
verify Rolle's theorem for f on [-1, 1] defined by (x) =x^4 -4x^2 +7
f f(t) is the function that represents the temperature shown on the thermometer after t seconds, what is the closed interval for this application? Assume that the thermometer is at the starting temperature at time t=0.
enter your response here
(Type your answer in interval notation.)
Find a power series representation of $\frac{4\sqrt[4]{x^3}}{3x^2+6x-2}$ centered at -2