Template 1
Math III · A-REI.11
Solve f(x)=g(x) approximately using intersections of polynomial, rational, radical, absolute-value, exponential, and logarithmic graphs.
Solve f(x)=g(x) approximately using intersections of polynomial, rational, radical, absolute-value, exponential, and logarithmic graphs.
Concept
Algebra
Domain
Reasoning with Equations and Inequalities
Problem Types
Problem Templates In This Objective
13 problem types are attached to this objective. The full web app handles practice, answers, hints, and walkthroughs.
Template 2
Read approximate solutions to f(x)=g(x) from graph intersections
Template 3
Estimate solutions to f(x)=g(x) by reading intersection x-values from a graph
Template 4
Estimate the solutions of f(x)=g(x) by reading graph intersections
Template 5
Estimate the solution x-value(s) from the intersection of two graphs
Template 6
Estimate graph intersection coordinates to solve f(x)=g(x) approximately
Template 7
Classify an exact root, guaranteed bracket, or inconclusive table interval
Template 8
Read approximate solutions from graph intersection output
Template 9
Determine the number of solutions from graph intersections
Template 10
Interpret a model intersection by shared input, output, units, and precision
Template 11
Decide whether an equation should be solved exactly or approximately
Template 12
Classify a proposed solution to f(x)=g(x) as valid, extraneous, or off-domain
Template 13