1. Select all of the quadratic expressions in vertex form. A(x-2) +1 B. x-4 C. x(x+ 1) D. (x + 3)? E. (x - 4)2 + 6 2. Here are two equations. One defines function m and the other defines function p. m(x) = x(x+ 6) p(x) = (x + 3)² –9 %3D a. Show that the expressions defining m andp are equivalent. b. What is the vertex of the graph of m? Explain how you know.

Q: Write an equation for the polynomial graphed below. +'? -4 f(x) = 8 7 6- 5 4 3 2 ņ m A -5- OA -6-…

A: Write the equation of the polynomial

Q: Determine the quadratic function f whose graph is given.     The vertex is (3,−4) and the other…

A: Given :- The vertex is (3,−4) and the other given point is (2,-1).

Q: x2 – 2r – 3 c(x) = x2 + 4x – 5 2. Fill the Table: 3. Graph the function:

A: Given that cx=x2-2x-3x2+4x-5  To plot the function and fill the table, we put some arbitrary values…

Q: Rewrite the following quadratic function y = x2 + 2x – 77/22 in vertex form by completing the…

A: The question  asked about the basic concepts  related to quadratic  equations.

Q: For what value of a will the quadratic function y = a(x-6)2 - 27 pass through the point (0,225)

A: The objective of the question is to find the value of 'a' in the quadratic function y = a(x-6)^2 -…

Q: Group 2 x2 – 2r – 3 c(x) = x² – 4x – 5 11 10 2. Fill the Table: 3. Graph the function: -1 -10 47 443

A:

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.