Match Factors to X-Intercepts

Write a quadratic equation given the x intercepts and one other point.

Step 1: Write the factors.

The intercepts of this function are (6, 0) and (8, 0). Write the factors.

Which equation could match the graph?

Factor the expression $$x^2-11x+24$$ . First I will determine the factors of c which are ​ (a)   . Second I need to determine which factors are the addends for b which are ​ (b)   . Third I will pair them with an x and set each equal to ​ (c)   . Last I will solve for the x in each to determine the ​ (d)   of the graph.

What are the x-intercepts?

Use the factored form of the function to find the zeros.  (hint: set each factor = 0)

What do "zeros" represent?

Match the following factors to x-intercept

Match the following graphs to the correct factored form

Which graph best represents ( h(x) = (x + 1)(x - 3) )? Graph the given factor form into the calculator and choose the best answer. Look at factor form and determine the two solutions (x-intercepts) and determine which graph goes through those points.

The solutions to p(x) = 0 are x = -7 and x = 7. Which quadratic function could represent p? Note: Graph the answer choices and find the x-intercepts and match them from the given solutions.