This document discusses linear inequalities in two variables. It begins with stating the objectives of differentiating linear inequalities from equations, illustrating and graphing inequalities, and solving problems involving them. It then provides examples of writing, graphing, and solving various linear inequalities in two variables. It concludes by reminding students to avoid undefined values when evaluating rational expressions and provides an assignment for students to complete.
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Linear Inequalities in two variables
1. Linear Inequalities in Two Variables
Lorie Jane L. Letada
Quarter 2 : Module 1
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5. Linear Inequalities in Two Variables
Lorie Jane L. Letada
Quarter 2 : Module 1
https://meet.google.com/abw-szyj-avt
April 16, 2021, Friday, 1:00-2:00 PM
Google meet code: abw-szyj-avt
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6. At the end of this lesson, you are expected to:
Objectives
a. differentiate linear inequalities in two variables from linear
equation in two variables;
b. illustrate and graph linear inequalities in two
variables; and
c. solve problems involving linear inequalities in
two variables.
7. Budget Matters
Amelia was given by her
mother Php 320 to buy
some food ingredients for
“Chicken Adobo”. She
made sure that it is good
for 5 people. Supposed
you are Amelia. Complete
the following table with
the needed data.
9. Questions: Based on the situation above, answer the
following questions.
1.How did you estimate the cost of each ingredient?
2. Was the money given to you enough to buy all the
ingredients? Justify your answer.
3. Suppose you do not know yet the cost per piece or unit
of each ingredient. How will you represent this
algebraically?
4. Suppose there are two items that you
still need to buy. What mathematical
statement would represent the total cost
of the two items?
10. Express Yourself
Which do you think is linear inequalities in two
variables?
1. 3𝑥 − 12 > 12 2. 19 > y
3. 𝑥 + 3𝑦 < 7
4. 9(𝑥 − 2) < 15 5. 13𝑥 + 6 < 10 − 7
11. The graph of an inequality in two variables is the set of
points that represents all solutions to the inequality.
14. Prove it
State whether each given ordered pair is a solution of the
inequality. Justify your answers.
1. 2𝑥 − 𝑦 > 10; (7, 2)
2. 𝑥 + 3𝑦 ≤ 8; (4, −1)
15. Translate them
Write each statement as a linear inequality in two
variables.
1. The sum of 20-peso bills (t) and fifty-peso bills
(f) is greater than Php 420.
2. The difference between the weight of Diana (d)
and Princess (p) is at least 26.
16. What I need to remember
In evaluating a rational algebraic expression,
make sure that the denominator will not be equal
to zero as it will lead to “undefined”. Recall
the definition of rational algebraic
expressions.