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Math Algebra 1 Absolute value & piecewise functions Graphs of absolute value functions
Shifting absolute value graphs
Practice: Shift absolute value graphs
Scaling & reflecting absolute value functions: equation
Scaling & reflecting absolute value functions: graph
Practice: Scale & reflect absolute value graphs
Graphing absolute value functions
Practice: Graph absolute value functions
Absolute value graphs review
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Piecewise functions
Absolute value graphs review
CCSS.Math: HSF.IF.C.7, HSF.IF.C.7b
The general form of an absolute value function is f(x)=a|x-h|+k. From this form, we can draw graphs. This article reviews how to draw the graphs of absolute value functions.
Step-by-step explanation:
If you want to find the whole, you have to start by dividing 100% by 60%, so you can multiply that quotient by 3/4 to find the whole. 100/60=10/6=5/3. That means 5/3*60%=100%, so 3/4*5/3=whole. 3/4*5/3=15/12, and simplify to get 5/4, or 1 1/4. 3/4 is 60% of 1 and 1/4, or 5/4.
Answer:
Question A: The value of n is positive.
Question B: n-17=64
Step-by-step explanation:
Answer:
y = -2/9 |X| - 8
Step-by-step explanation:
I'm not certain whether the -7 is part of the |X| or it's just out of the equation. But shifting an equation up or down is very intuitive.
If you want to move an equation up a certain unit, you just add that many units (positive) onto the end of an equation. The same goes for moving a unit down, where you subtract that many units you want to go down.