What type of transformation takes the graph of f(x)=|x| to the graph of g(x)=2.5|x|? vertical translation of 2.5 units up vertical translation of 2.5 units down vertical compression by a factor of 2.5 vertical stretch by a factor of 2.5
Ideas? Written as \(y=a|x-b|+c\) a controls the stretch/shrink
i'm suggesting as the answer is B
It moves the graph down the y-axis by 2 units RIGHT
Not quite, I just showed you a general equation (and what values affect what)
\(\large\bf{Stretch: a>1}\) \(\large\bf{Compression:a<1}\)
ok B, D, and A is out of the question right
A and B can be eliminated
Its either C or D, use what ghost told you to figure out the answer
\(\large\bf{Stretch: a>1}\) \(\large\bf{Compression:a<1}\) 2.5 is \(\bf greater\) than 1, so its a stretch
D.
Yep
1. Get the points 2. Multiply the points by 2 3. Plot the new points
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