How do you find the vertex of #y = -|x-7|+9#? Algebra Linear Inequalities and Absolute Value Graphs of Absolute Value Equations 1 Answer turksvids Jan 3, 2018 #(7,9)# Explanation: The given function: #y=-|x-7|+9# is of the general form #y=a*|x-h|+k# where the vertex is #(h,k)# so, by inspection, the vertex of the given function is #(7,9)#. Answer link Related questions How do you graph absolute value equations on a coordinate plane? How do you create a table of values for an absolute value equation? How do you know which x values to choose when creating a table of values for an absolute value equation? What is the shape of an absolute value graph? How do you find a vertex by looking at an absolute value equation? How do you graph the equation #y=|x+2|+3#? Which x values do you choose to create a #(x, y)# table for #y=|x+5| #? How do you graph #y=4|x|-2#? Where is the vertex for #y= |x/3-4 |#? How do you graph #f(x)=abs(x-3)+4#? See all questions in Graphs of Absolute Value Equations Impact of this question 2290 views around the world You can reuse this answer Creative Commons License