yA y = 8(x) i i 3 4 $6i8 x yA y = 8(x) i i 3 4 $6i8 x

Q: 4- 2, -2

A: We have to find the domain of function

Q: Find the vertex of: f(x)=(x+1)^2+6 The vertex is __________

A:

Q: example of a polynomial inequality

A: example of a polynomial inequality

Q: If a polynomial function has zeros at -2, 0, and 2, does its graph have y-axis symmetry, origin…

A:

Q: 6+ 3- 2 What is the least possible degree of the polynomial graphed above?

A:

Q: If a function, f(x) has the following properties, find f(2)  The domain of f(x) is the set of…

A: It is solved by simple algebraic calculation using the properties of function

Q: 4. Find mZH. KO120° 50I

A: According to our guidelines we can answer one question at time, rest you can repost later.

Q: Explain why odd-degree polynomials can have only local maximums and/or minimums, but even-degree…

A: The odd degree function extends its value from negative infinity to positive infinity or vice-versa…

Q: In Exercises 1-10, determine which functions are polynomial functions. For those that are, identify…

A: Rules of function to be a polynomial it should not include any of the following: negative or…

Q: Let f(x) = 2x² and g(x)=x-1. Find (fg)(x) and (fg)(x) = 0 State the domain of each. Domain of (fg)…

A: According to bartleby guidelines we supposed to do the first three subparts of multiple subparts…

Minimization

In mathematics, traditional optimization problems are typically expressed in terms of minimization. When we talk about minimizing or maximizing a function, we refer to the maximum and minimum possible values of that function. This can be expressed in terms of global or local range. The definition of minimization in the thesaurus is the process of reducing something to a small amount, value, or position. Minimization (noun) is an instance of belittling or disparagement.

Maxima and Minima

The extreme points of a function are the maximum and the minimum points of the function. A maximum is attained when the function takes the maximum value and a minimum is attained when the function takes the minimum value.

Derivatives

A derivative means a change. Geometrically it can be represented as a line with some steepness. Imagine climbing a mountain which is very steep and 500 meters high. Is it easier to climb? Definitely not! Suppose walking on the road for 500 meters. Which one would be easier? Walking on the road would be much easier than climbing a mountain.  

Concavity

In calculus, concavity is a descriptor of mathematics that tells about the shape of the graph. It is the parameter that helps to estimate the maximum and minimum value of any of the functions and the concave nature using the graphical method. We use the first derivative test and second derivative test to understand the concave behavior of the function.