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Warm up 8/20 f(0) = 4; 1. f(1/2) = 6; f(-2)= f(2)= 3

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Presentation on theme: "Warm up 8/20 f(0) = 4; 1. f(1/2) = 6; f(-2)= f(2)= 3"— Presentation transcript:

1 Warm up 8/20 f(0) = 4; 1. f(1/2) = 6; f(-2)= f(2)= 3
Glue in note and use the graph to determine the following f(0) = 4; 1. f(1/2) = 6; f(-2)= f(2)= 3

2 Which x gives you outputs of
Go backwards Which x gives you outputs of f(x) = 3 x= 2, -1/2, f(x) = 1 x= 3, -1.5,-3.75 f(x) = -1 f(x) = 4 x= 4 x= 0,1.5

3 Agenda: Warmup Test re-takes Note 1.9 Quiz – Tuesday 8/12
Be seated before the bell rings DESK Warm-up (in your notes) Agenda: Warmup Test re-takes Note 1.9 homework Quiz – Tuesday 8/12

4

5 Notebook 5) 1.9 Parent Functions Table of content 1.9 parent functions
Page 1) 1-1 Sets of Numbers /1.2 Properties of Numbers 1 2) 1-3 Square Roots 3) 1-4 Simplify Algebra Expression 4) 1.6 Relations/1.7 functions 5) 1.9 Parent Functions

6 1.9 Parent Functions Is the simplest function with a certain characteristics. x Parent Functions y

7 1. Constant: f(x) = c 2) Linear : f(x) = x

8 Put it all together - Fill in the blank
f(x) represents a function. What happen when we do the following? y = f (x) + c _______________________________ y = f (x) - c _______________________________ y = f (x - c) ________________________________ y = f (x + c) _______________________________ y = f (-x) ________________________________ y = - f (x) __________________________________ Shift up c units Shift down c units Shift right 3 units Shift left 3 units Reflects about the y-axis Reflects about the x-axis

9 Put it all together - Fill in the blank
f(x) represents a function. What happen when we do the following? y = af (x) + c if a is a number between 0 and 1( a fraction ) it stretches the graph horizontally making it wider. if a is greater than 1, then it compresses the graph. Making it taller.

10 Draw what you think this function’s graph looks like with out a calculator

11 Draw what you think this function’s graph looks like without a calculator

12 Draw what you think this function’s graph looks like without a calculator
f(x) = - (x + 3)2 - 4


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