It's not a good idea to depend on people "giving" you answers. That's why we avoid doing so:
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SK's suggestion leads to this answer: You can expect that a quadratic function can match the data (any three points define one), so suppose the function has the form [MATH]ax^2 + bx + c[/MATH], plug in the three data points, and solve for a, b, and c. You'll get the answer you were "given" -- but you'll also know how to get it yourself next time.
Note that if the class to which this problem was given covered this technique, then the problem might be valid - that's part of the context I asked about. But there may well be other formulas that would work as well, and they should be considered correct, too! And in fact, there will be a cubic equation that will yield any value you fill in for f(5), so you could pick any answer you like, as long as you prepare to justify it!