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When factoring x^2+bx+c, sometimes there can be many factors of c Example: Factor If you recall, if a =1 then we factor c and we look for the pairs of.

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Presentation on theme: "When factoring x^2+bx+c, sometimes there can be many factors of c Example: Factor If you recall, if a =1 then we factor c and we look for the pairs of."— Presentation transcript:

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2 When factoring x^2+bx+c, sometimes there can be many factors of c Example: Factor If you recall, if a =1 then we factor c and we look for the pairs of factors that sum to the middle term, b So we want to find the factors of 442 that add up to -9. There are many factors of 442 so let’s use our calculator to help us.

3 In this case, we want to find the factors of 442 Press the following sequence of buttons on your calculators Y=, 442, /, x, 2 nd, GRAPH

4 You should see the following on your screen (before pressing 2 nd GRAPH) After pressing 2 nd GRAPH you should see something like this: If you don’t see this, then go to the next slide for trouble shooting. If you do see this, then skip the next slide.

5 Press 2 nd, then WINDOW You should see the following Set your independent to Auto, your table start at 0, and your triangle table = to 1v Now press 2 nd and then GRAPH Then you should see what we got before

6 Scroll down to look through the factors. We are looking for the pair that add OR subtracts to -9 The only pair that this can happen with is 17 and 26. Since we want it to add to -8, the factors should be -26 and +17 So therefore, our factors are: Multiply it out to make sure that it checks!


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