Sketch the graph of y=∣x2−5x−6∣.
Find the domain and range of y=∣x2−5x−6∣.
Solve the equation ∣x2−5x−6∣=4.
Determine the coordinates of the local maximum point on the graph of y=∣x2−5x−6∣.
Find the x-intercepts of y=∣x2−5x−6∣.
Sketch the graph of y=3x2−5x−6 and state the effect compared to y=∣x2−5x−6∣.
Find the minimum value of f(x)=∣x2−5x−6∣ and the values of x at which it occurs.
Determine the intervals on which f(x)=∣x2−5x−6∣ is increasing and decreasing.
Sketch the graph of y=∣x2−5x−6∣−2 and describe its transformation from y=∣x2−5x−6∣.
Solve the inequality ∣x2−5x−6∣≤9.
For what values of k does the graph y=∣x2−5x−6∣+k intersect the x-axis at exactly two points?
Express y=∣x2−5x−6∣ as a piecewise-defined function.
Previous
Question Type 3: Using calculator to graph equations and find solutions to inequalities
Next
Question Type 2: Solving equations with the absolute value of the whole function
Number and Algebra
Functions
Geometry & Trigonometry
Statistics & Probability
Calculus