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Suppose f(x)=x^3 find the graph of f(x)+2

Suppose f(x)=x^3 find the graph of f(x)+2-example-1

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so when we add to the function outside of the parentheses of (x)^3, we are moving the graph in the up down direction so it would look like x^3 but shifted up 2 units. the way to easily know which one it is, plug in zero for x in the original and 0^3 is zero so we know the original fuction will go through the origin so the function who's center is is only shifted up (because it's positive 2) two units so graph 1

note: the reason i know that what looks like a center point is actually at the origin is because f(x)= x^3 is a very famous graph that you should know the shape of :)

User BDuelz
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6 votes

Answer:

See attached image

Explanation:

Attached

Suppose f(x)=x^3 find the graph of f(x)+2-example-1
User Josh Coady
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