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|dw:1445402295937:dw|
Notice that f(x) is a polynomial everywhere, but it is changing at x=3 you need to worry about just that point for continuity, because polynomials are continuous everywhere
How do i go about solving it then if I'm only looking at x=3? @ganeshie8
@triciaal
for the function to be continuous at \(x=3\), we must have : \[\lim\limits_{x\to 3^{-}} f(x) = \lim\limits_{x\to 3^{+}}f(x) = f(3)\]
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I know that scares you, just do this : plugin \(x=3\) in both the pieces of the function, set them equal to each other and solve \(k\) |dw:1445403139949:dw|
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