help please @mary.rojas
So when you move a graph left and right, you add a + ___ or a - ____ that is PAIRED with x. When I say paired with x, I mean that it is required to be in parenthesis, absolute value bars, or something else that acts like a container or grouping symbol. So for you to change x^2 left or right, you must put something like: \[(x-4)^{2} \] \[(x+4)^{2} \]So your graph is moved 4 to the left. Now when you move to the left, you add a positive number. So (x + 6)^2 is x^2 moved 6 to the left. So for you, a movement of 4 to the left just means (x+4)^2. Of course if you needed it right then itd be (x-4)^2, but yeah.
we need to give the definition and graphical representation of a quadratic function :) thanks @Psymon
does the whole equation change if it was to the left? @Psymon
If its simply a leftward movement, then only the + ___ or - ____ is what changes. So a movement left is just (x + ___)^2 and a movement right is just (x - ___)^2. That is the only change that would occur. You would need to have the graph squished or flattened or moved up and down to have any other changes.
ooo ok thank you for the great explanation :)
Yep. np : )
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