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10.31.2017
Agenda
• Ticket in the door
• Ticket in the door review
• Current Lesson: Introduction to inequalities
• Wrap up
Halloween Warm up
• There are 25 students in my class. 17 said they would go
trick or treating this year, 20 said they would go to a
haunted house and 4 would not do either. How many
students will do both this Halloween?
Trick or
Treat
Haunted
House
Solution
1 16 4
4
Neither
Solving Inequalities
Lesson 4-5 <
<
<
>
<
>
<
<
An inequality is like an equation,
but instead of an equal sign (=) it
has one of these signs:
< : less than
≤ : less than or equal to
> : greater than
≥ : greater than or equal to
What do Inequalities mean?
• A mathematical sentence that uses
one of the inequality symbols to
state the relationship between two
quantities.
Graphing Inequalities
• When we graph an inequality on a number
line we use open and closed circles to
represent the number.
<
<
Plot a closed circle
≤ ≥
Plot an open circle
x < 5
means that whatever value x
has, it must be less than 5.
Try to name ten numbers that
are less than 5!
Numbers less than 5 are to the left
of 5 on the number line.
0 5 10 15
-20 -15 -10 -5
-25 20 25
• If you said 4, 3, 2, 1, 0, -1, -2, -3, etc., you are right.
• There are also numbers in between the integers, like
2.5, 1/2, -7.9, etc.
• The number 5 would not be a correct answer,
though, because 5 is not less than 5.
x ≥ -2
means that whatever value x
has, it must be greater than or
equal to -2.
Try to name ten numbers that
are greater than or equal to
-2
Numbers greater than -2 are to the
right of -2 on the number line.
0 5 10 15
-20 -15 -10 -5
-25 20 25
• If you said -1, 0, 1, 2, 3, 4, 5, etc., you are right.
• There are also numbers in between the integers,
like -1/2, 0.2, 3.1, 5.5, etc.
• The number -2 would also be a correct answer,
because of the phrase, “or equal to”.
-2
Solving an Inequality
• Follow the same rules and steps that
we used to solve an equation.
• Always undo addition or subtraction
first, then multiplication.
• Remember whatever is done to one
side of the inequality must be done to
the other side. The goal is to get the
variable by itself.
Solve an Inequality
w + 5 < 8
- 5 -5
w < 3
All numbers less
than 3 are
solutions to this
problem!
0 5 10 15
-20 -15 -10 -5
-25 20 25
More Examples
8 + r ≥ -2
-8 -8
r -10
All numbers greater than-10
(including -10) ≥
0 5 10 15
-20 -15 -10 -5
-25 20 25
More Examples
2x > -2
2 2
x > -1
All numbers
greater than -1
make this problem
true!
0 5 10 15
-20 -15 -10 -5
-25 20 25
More Examples
2h + 8 ≤ 24
-8 -8
2h ≤ 16
2 2
h ≤ 8
All numbers less
than 8 (including 8)
0 5 10 15
-20 -15 -10 -5
-25 20 25
Your Turn….
• Solve the inequality and graph the answer.
1. x + 3 > -4
2. 6d > 24
3. 2x - 8 < 14
4. -2c – 4 < 2
1. x > -7
2. d > 4
3. x < 11
4. c < -3
Homework
• Study Cornell notes for unit 1 and 2

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Daily Lesson Intro to inequalities. pptx

  • 1. 10.31.2017 Agenda • Ticket in the door • Ticket in the door review • Current Lesson: Introduction to inequalities • Wrap up
  • 2. Halloween Warm up • There are 25 students in my class. 17 said they would go trick or treating this year, 20 said they would go to a haunted house and 4 would not do either. How many students will do both this Halloween? Trick or Treat Haunted House
  • 5. An inequality is like an equation, but instead of an equal sign (=) it has one of these signs: < : less than ≤ : less than or equal to > : greater than ≥ : greater than or equal to
  • 6. What do Inequalities mean? • A mathematical sentence that uses one of the inequality symbols to state the relationship between two quantities.
  • 7. Graphing Inequalities • When we graph an inequality on a number line we use open and closed circles to represent the number. < < Plot a closed circle ≤ ≥ Plot an open circle
  • 8. x < 5 means that whatever value x has, it must be less than 5. Try to name ten numbers that are less than 5!
  • 9. Numbers less than 5 are to the left of 5 on the number line. 0 5 10 15 -20 -15 -10 -5 -25 20 25 • If you said 4, 3, 2, 1, 0, -1, -2, -3, etc., you are right. • There are also numbers in between the integers, like 2.5, 1/2, -7.9, etc. • The number 5 would not be a correct answer, though, because 5 is not less than 5.
  • 10. x ≥ -2 means that whatever value x has, it must be greater than or equal to -2. Try to name ten numbers that are greater than or equal to -2
  • 11. Numbers greater than -2 are to the right of -2 on the number line. 0 5 10 15 -20 -15 -10 -5 -25 20 25 • If you said -1, 0, 1, 2, 3, 4, 5, etc., you are right. • There are also numbers in between the integers, like -1/2, 0.2, 3.1, 5.5, etc. • The number -2 would also be a correct answer, because of the phrase, “or equal to”. -2
  • 12. Solving an Inequality • Follow the same rules and steps that we used to solve an equation. • Always undo addition or subtraction first, then multiplication. • Remember whatever is done to one side of the inequality must be done to the other side. The goal is to get the variable by itself.
  • 13. Solve an Inequality w + 5 < 8 - 5 -5 w < 3 All numbers less than 3 are solutions to this problem! 0 5 10 15 -20 -15 -10 -5 -25 20 25
  • 14. More Examples 8 + r ≥ -2 -8 -8 r -10 All numbers greater than-10 (including -10) ≥ 0 5 10 15 -20 -15 -10 -5 -25 20 25
  • 15. More Examples 2x > -2 2 2 x > -1 All numbers greater than -1 make this problem true! 0 5 10 15 -20 -15 -10 -5 -25 20 25
  • 16. More Examples 2h + 8 ≤ 24 -8 -8 2h ≤ 16 2 2 h ≤ 8 All numbers less than 8 (including 8) 0 5 10 15 -20 -15 -10 -5 -25 20 25
  • 17. Your Turn…. • Solve the inequality and graph the answer. 1. x + 3 > -4 2. 6d > 24 3. 2x - 8 < 14 4. -2c – 4 < 2 1. x > -7 2. d > 4 3. x < 11 4. c < -3
  • 18. Homework • Study Cornell notes for unit 1 and 2