Which of the following describes how to translate the graph y = |x| to obtain the graph of y = |x - 1| - 1? 1 unit left and 1 unit down 1 unit left and 1 unit up 1 unit right and 1 unit down 1 unit right and 1 unit up @juliorrethatoku
@dumbcow @Jamierox4ev3r @thomaster
@ash2326
@dmezzullo
@ilfy214
If a number, +/- is grouped with x, meaning inside absolute value, parenthesis, square root, etc, it moves the graph left and right. If it's x - a number, it moves the graph right that many units. If it's x + a number, it moves the graph left that many units. When a number, +/- is NOT grouped with x, it moves the graph up and down. positive moves the graph up, negative moves the graph down.
@dirtydan667
im here im reading
Lol, sorry.
your explanation
im having trouble getting what you wrote
oh and thanks for finally helping me
so down @Psymon
Alright. When I say a number +/- grouped with x, I mean things like this: |x-3| (x+3)^2 \[\sqrt{x-7}\] Some sort of grouping symbol. When you have a number that is grouped in with x, that number moves the graph left and right. If you see x minus a number, like |x-4|, this means move the graph to theright that many units. if you see x +, like \[\sqrt{x+5} \], that means moves the graph left that many units. If you have a number +/- that is NOT grouped with x, meaning it's just there. Like this: x^2 + 4 (x-5)^2 + 3 The +4 and +3 there are just hanging there, NOT grouped with x. When a number +/- is not grouped with x, this moves the graph up and down. If the number is plus, this moves the graph up. if it's minus, this moves the graph down. So for your problem, you have a |x-1|, which means grouped with x. and you have an extra - 1, so not grouped with x. So you have one movement left and right and one movement down. So which movements do you have? : )
A ??
Remember, a minus sign that is grouped with x moves it right.
c
|x-5| means right |x+6| means left +3 means up -4 means down.
C, right :3
thanks dood/chick
|dw:1376772206551:dw|
thanks dood
yep yep
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