Using the slope-intercept form of equation, a practical problem involving the rate of growth of a stack of newspapers is calculated.
Solving a system of equations using the substitution method when both equations contain the same variable.
An introduction to using the algebraic method of substitution to solve a system of equations in which one of the equations is not in slope-intercept form.
Using a linear equation to calculate the cost of building thirty tables to sell.
Using the slope formula to plot a graph.
Using a linear equation to project earnings for a business.
The slope-intercept form: y = mx b. Problems about rate of change involving two variables are solved using the slope-intercept form of equation.
How to decide whether substitution or elimination is the better method for solving a system of equations when both equations are in the same form and neither has been solved for a variable.
The addition property of equality is explained and demonstrated.
Writing horizontal and vertical line equations in slope-intercept form.