Explain how to graph the given piecewise-defined function. Be sure to specify the type of endpoint each piece of the function will have and why. -x+ 3, x < 2 f(x) = 3, 2≤x<4

Find the domain and the range of the relation shown in the given graph. Also, determine whether the relation is a function.

Describe the end behavior of the function graphed below

Find coordinates of relative extremes of the function. Give answer with fraction in lowest terms f(x) = 극x2-21x + 2

graph each of the function (make table values). List the vertex, axis of symmetry, domain and range. compare to parent function f(x)=x2

Describe the end behavior of the function graphed below

Write an equation for the function graphed below H +-+ -7 -6 -5 -4 -3 -2 -1 y= 5+ 3+ P P -2 + &&&& -3- -5+ + + 3 4 5 6 7 Q

Graph each function using a graphing calculator or desmos.com. Analyze the graph to determine whether each function is even, odd, or neither. Confirm algebraically. If even, odd, describe the symmetry of the graph of the function. 2 f(x) = x + 6x + 10 h(x) = 18 - 2x|

How can I tell if a graph is the function of x?

Graph this piecewise function.

Suppose you take a straight piece of wire measuring 20 cm and cut it to make two pieces. You then take one piece and make it into a square, and the other piece and make it into a circle, like in the following picture: 20 cm- 20-x Write a function, 4(-x), that gives the total area of the circle and the square you A(x) а. make in this scenario. b. What is the domain of 4(.x)?

please show graphical solution. Thanks.

Graph the function and please give me a table of values so that I can graph.