Find the local maxima and minima for the function. Find the intervals on which it is increasing and the intervals on which it is decreasing. y=3 In x>0 Find the local maxima and minima of the function. Select the correct choice below and, if necessary, fill in the answer box(es) to complete your choice. (Type an ordered pair. Type an exact answer for each coordinate, using radicals as needed. Use a comma to separate answers as needed.) O A. The local minimum/minima islare | and the local maximum/maxima is/are O B. The local minimum/minima islare | and there are no local maxima. OC. The local maximum/maxima islare | and there are no local minima. O D. There are no local minima or maxima.

Q: A cylindrical container has a volume of 150 cubic inches. The radius r of the container can be found…

A:

Q: Prove that if f holomorphic in the region G C C and always real valued, then f is constant in G.

A: 1. f is holomorphic in the region G in ℂ 2. f is real-valued.

Q: Sketch a graph of this function using calculus and use it to answer the next 4 questions. 3 x y = +…

A:

Q: Differentiate the following function and name each property it uses to do so y = sen³ (3x)

A: Given  y=sin3(3x) Here we can differentiate the y with respect to x In order to differentiate…

Q: Identify if the function is homogenous or not. If homogenous , state the degree.

A:

Q: determine whether the equation defines y as a function of x.   2x2 + 3y2 = 1

A: Given that, 2x2 + 3y2 = 1

Q: State the domain and range of the function. (Enter your answers using interval notation.) y = Vx + 4…

A:

Q: y = 4 – 2(x – 5)²

A:

Q: determine the function described and then use it to answer the question. the surface area A, of a…

A:

Q: Justin boards a Ferris wheel at the 3-o'clock position and rides the Ferris wheel for several…

A: Given- Justin boards a Ferris wheel at the 3-o'clock position and rides the Ferris wheel for several…

Maximization

Have you ever seen a bridge in the shape of a parabola? Where is its maximum on the bridge? The maximum of that bridge is the highest point on that bridge. The process of finding the maximum of the bridge here is called the maximization.