

Input and Output of a Function Graphically
Presentation
•
Mathematics
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KG
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Hard
Joseph Anderson
FREE Resource
35 Slides • 19 Questions
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Advance Algebra Math 10A
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At the end of the session, the learners should have:
Advance Algebra Math 10A
🔷determined the relationship between input and output
🔷determined dependent and independent variables
🔷solved for the value of the input and output
🔷enumerated the correspondence
🔷identified the method used to express relations
🔷illustrated a relation and a function
🔷distinguished functions from relations
🔷graphed and identified relations and functions
🔷identified functions based on their graphs
🔷determined the domain and range of a given function.
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Inspiring passage for the soul
1. Quote of the Day
Advance Algebra Math 10A
2. Exploration
Daily Waste Management Problem
3. Structured Discussion
Input- Output
Relation Vs. Function
4. Drills
Activity 2 & 3 (Worksheet)
Journaling
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Tell Me Something That You Remember
What are the things we learned on our previous meeting?
Advance Algebra Math 10A
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Open Ended
Share your thoughts ...
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Draw
Complete the table
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▪ Input – values that we “put into” the equation ▪ Output – values that we “get/take/receive” from the equation ▪ Dependent Variables – variables that are affected by the other variables ▪ Independent Variables – variables that are not affected by the other variables |
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You were in a bookstore buying a very expensive pen. While on the line, The person in front of you is holding the same brand and style of pen you are buying. It was his turn paying for the pen he bought. Out of curiosity, to check the price of the pen upon scanning. It is worth Php 150.00. When it was your turn, you immediately prepared Php 150.00 from your wallet. To your surprise the item cost, Php 540.00
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Open Ended
Will you buy the pen? Why or why not?
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What affects the difference in the prices of the two pens?
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Tip!
Subject | Subject
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Fill in the Blanks
What is the domain of the given relation?
{(1,3), (2,4), (3,5), (4,6)}
Type answer...
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Fill in the Blanks
What is the range of the given relation?
{(1,3), (2,4), (3,5), (4,6)}
Type answer...
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is a relation in which each element of the domain corresponds to exactly one element of the range.
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Open Ended
Are all relation, function? why or why not?
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Some text here about the topic of discussion
· Ordered Pairs
● A graph
· A table of values
● Mapping Diagram
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a composition of the x coordinate (abscissa) and the y coordinate (ordinate), having two values written in a fixed order within parentheses.
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Poll
Which of the following ordered pair represents a function?
{(2,4), (2,6), (2,8), (2,10)}
{(-1,1), (0,0), ( 1,1), (2,4)}
{(-0.25, -1), (-0.3, -1), (0.5, 0), (1,1), (1.2, 1)}
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The rule to consider in determining whether a relation is a function or not in the table of values is the same as that of the ordered pairs and correspondence. There should be a unique output for every input. As mentioned, for the table of values, there should be two columns in which we put the values for the x and the values for the y.
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Poll
Which of the following is a function?
One to one
One to many
Many to one
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When dealing with functions, rules are present in a form of an equation. Sometimes, these are not explicitly stated in the problem or situation.
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Draw
Complete the table
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Correspondence – this is also referred to as the pairing of the input and the output.
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Multiple Choice
Among the correspondence, which is not a representation of a function?
one to one
one to many
many to one
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A function may also be expressed using a graph. If it is possible to draw a vertical line which intersects a graph in more than one point, we have the graph of a mere relation. If such a line cannot be drawn, we have the graph of a function
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A graph represents a function if and only if no vertical line intersects the graph in more than one point.
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Draw
Draw a vertical line to each figure and identify if it is a function or not.
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Multiple Choice
Determine whether each relation is a function.
Function
Not Function
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Multiple Choice
Determine whether each relation is a function.
Function
Not Function
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Multiple Choice
What type of correspondence can be illustrated in the relation
{(a, 1), (b, 2), (c, 3), (d, 3)}?
many to many
one to many
one to one
many to one
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Multiple Choice
Which of the figure is not a function?
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Draw
Find the value of y in the function:
2x + 3y = 5 if x = 1
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Some text here about the topic of discussion
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Open Ended
1.) In my own understanding, the input is ________________ while the output is _______________________.
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Open Ended
2.) I am having a hard time with _____________________. I _________________ to overcome this difficulty.
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Open Ended
3.) Correspondence is important in relationships because _____________
________________.
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Advance Algebra Math 10A
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