Solve |x| = 5
Solve |x| = 5
Solve |x| = 5 x = 5
Solve |x| = 5 x = 5
Solve |x| = 5 x = 5 or x = –5
Solve |x| = 5 |x| = a
Solve |x| = 5 |x| = a x = a “or” x = –a
Solve |x| > 5
Solve |x| > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5
Solve |x| > 5 x > 5 or x < – 5
Solve |x| > 5 x > 5 or x < – 5
Solve |x| > 5 x > 5 or x < – 5
Solve |x| > 5 |x| > a
Solve |x| > 5 |x| > a x > a “or” x < –a
Solve |x| 5
Solve |x|
Solve |x| x 5
Solve |x| x 5
Solve |x| x 5 and x –5
Solve |x| x 5 and x –5
Solve |x| x 5 and x –5
Solve |x| x –5 and x 5
Solve |x| x –5 and x 5
Solve |x| x –5 and x 5 –5 x 5
Solve |x| |x| < a
Solve |x| |x| < a x –a “and” x a
|ax + b| = c
ax + b = c or ax + b = –c
|ax + b| = c ax + b = c or ax + b = –c |ax + b| > c
|ax + b| = c ax + b = c or ax + b = –c |ax + b| > c ax + b > c or ax + b < –c
|ax + b| = c ax + b = c or ax + b = –c |ax + b| > c ax + b > c or ax + b < –c |ax + b| < c
|ax + b| = c ax + b = c or ax + b = –c |ax + b| > c ax + b > c or ax + b < –c |ax + b| < c ax + b –c
Solve |x – 4| = 2
x – 4 = 2 or x – 4 = –2
Solve |x – 4| = 2 x – 4 = 2 or x – 4 = –2 x = 6 or x = 2
Solve |6x + 3| = 15
6x + 3 = 15 or 6x + 3 = –15 6x = 12 or 6x = –18 x = 2 or x = – 3
Solve |5 – 4x| + 3 = 4
|5 – 4x| = 1
Solve |5 – 4x| + 3 = 4 |5 – 4x| = 1 5 – 4x = 1 or 5 – 4x = –1
Solve |5 – 4x| + 3 = 4 |5 – 4x| = 1 5 – 4x = 1 or 5 – 4x = –1 –4x = –4 or –4x = –6
Solve |5 – 4x| + 3 = 4 |5 – 4x| = 1 5 – 4x = 1 or 5 – 4x = –1 –4x = –4 or –4x = –6 x = 1 or x =
Solve |2x + 5| 9
2x + 5 9 and 2x + 5 –9
Solve |2x + 5| 9 2x + 5 9 and 2x + 5 –9 2x 4 and 2x –14
Solve |2x + 5| 9 2x + 5 9 and 2x + 5 –9 2x 4 and 2x –14 x 2 and x –7
Solve |2x + 5| 9 2x + 5 9 and 2x + 5 –9 2x 4 and 2x –14 x 2 and x –7
Solve |2x + 5| 9 2x + 5 9 and 2x + 5 –9 2x 4 and 2x –14 x 2 and x –7
Solve |4x – 3| + 7 > 20
|4x – 3| > 13
Solve |4x – 3| + 7 > 20 |4x – 3| > 13 4x – 3 > 13 or 4x – 3 < –13
Solve |4x – 3| + 7 > 20 |4x – 3| > 13 4x – 3 > 13 or 4x – 3 < –13 4x > 16 or 4x < –10
Solve |4x – 3| + 7 > 20 |4x – 3| > 13 4x – 3 > 13 or 4x – 3 < –13 4x > 16 or 4x < –10 x > 4 or x < –
Solve |4x – 3| + 7 > 20 |4x – 3| > 13 4x – 3 > 13 or 4x – 3 < –13 4x > 16 or 4x < –10 x > 4 or x < –
Solve |4x – 3| + 7 > 20 |4x – 3| > 13 4x – 3 > 13 or 4x – 3 < –13 4x > 16 or 4x < –10 x > 4 or x < –
A soda manufacturer has a tolerance of 0.25 ounce for a can of soda that is supposed to weigh 12 ounces. Write and solve an absolute value inequality that describes the acceptable weights for a “12 ounce” soda.
|actual weight – ideal weight| tolerance
A soda manufacturer has a tolerance of 0.25 ounce for a can of soda that is supposed to weigh 12 ounces. Write and solve an absolute value inequality that describes the acceptable weights for a “12 ounce” soda. |actual weight – ideal weight| tolerance |x – 12| 0.25
A soda manufacturer has a tolerance of 0.25 ounce for a can of soda that is supposed to weigh 12 ounces. Write and solve an absolute value inequality that describes the acceptable weights for a “12 ounce” soda. |actual weight – ideal weight| tolerance |x – 12| 0.25 x – 12 0.25 and x – 12 –0.25
A soda manufacturer has a tolerance of 0.25 ounce for a can of soda that is supposed to weigh 12 ounces. Write and solve an absolute value inequality that describes the acceptable weights for a “12 ounce” soda. |actual weight – ideal weight| tolerance |x – 12| 0.25 x – 12 0.25 and x – 12 –0.25 x and x 11.75
A soda manufacturer has a tolerance of 0.25 ounce for a can of soda that is supposed to weigh 12 ounces. Write and solve an absolute value inequality that describes the acceptable weights for a “12 ounce” soda. |actual weight – ideal weight| tolerance |x – 12| 0.25 x – 12 0.25 and x – 12 –0.25 x and x 11.75
] Is x = –4 a solution to |3x + 8| = 20? 2] |5x – 4| = 16 3] |10 + 3x| – 1 17 4] Solve & graph the solution on the # line: |4x + 11| 23
] Is x = –4 a solution to |3x + 8| = 20? 2] |5x – 4| = 16 3] |10 + 3x| – 1 17 4] Solve & graph the solution on the # line: |4x + 11| 23 x = 4 or x = – NO ; 4 20 x – x or x –