Solving a literal equation: C = NC 9.
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 procedure for finding rate of change from a graphed line is detailed.
How to solve more complex inequality problems.
Solving an equation with two fractions containing different denominators.
A practical problem is used to demonstrate the strategy of doing the addition and subtraction before doing the division when solving an equation.
An example of an algebraic expression that uses three variables.
Any term in an equation can be transferred to the other side if you change the sign. An explanation of this shortcut for solving equations.