Linear Inequalities in One Variable Objective: To solve linear inequalities
Interval notation We can express our answers in two ways. We can use the inequality signs ( ) or we can use interval notation.
Solving Linear Inequalities Solve:
Solving Linear Inequalities Solve: Add 7 Subt 3x Divide by 2 or
Solving Linear Inequalities You try:
Solving Linear Inequalities You try:
Solving Linear Inequalities Solve:
Solving Linear Inequalities Solve: Mult by 2 Subt 2 Subt 2x Divide by -5 When you multiply or divide by a negative number you must change the inequality sign.
Solving Linear Inequalities You try:
Solving Linear Inequalities You try:
Solving a Double Inequality Solve:
Solving a Double Inequality Solve: We need x by itself. Whatever we do to one term, we do to all three.
Solving a Double Inequality Solve: We need x by itself. Whatever we do to one term, we do to all three. Add 1 Divide by 6 or
Solving a Double Inequality You try:
Solving a Double Inequality You try:
Solving an Absolute Value Inequality Solve:
Solving an Absolute Value Inequality Solve: We want to be closer than 2 units from zero. We need to look at 2 and | | |
Solving an Absolute Value Inequality Solve: We want to be closer than 2 units from zero. We need to look at 2 and | | |
Solving an Absolute Value Inequality Solve: and
Solving an Absolute Value Inequality Solve:
Solving an Absolute Value Inequality Solve: We now want values 7 units or more away from zero.
Solving an Absolute Value Inequality Solve: We now want values 7 units or more away from zero | | |
Solving an Absolute Value Inequality Solve: or
Solving an Absolute Value Inequality You Try:
Solving an Absolute Value Inequality You Try: and or
Homework Pages odd 37, odd