Find f '(−3), if f(x) = (2x^2 − 7x)(−x^2 − 7). Round your answer to the nearest integer.
[1] Expand [2] Differentiate term by term with the power rule [3] Plug in x=3 this will get you \(f'(3)\).
Or, alternatively you can: [1] Differentiate using the product rule [2] Plug in x=3 and this as well wll get you \(f'(3)\).
−8x^3+21x^2−28x+49
Yes, the derivative is right
Now, plug in x=3 into that
ok i got -62
http://www.wolframalpha.com/input/?i=%E2%88%928%283%29%5E3%2B21%283%29%5E2%E2%88%9228%283%29%2B49
oh ok thank you!
YW
wonder why it says "round" you are putting an integer in to a polynomial, it would be a miracle if it was a fraction or sommat
yeah -62 was actaully wrong
Oh, f`(-3), not 3. f`(-3)=-8(-3)^3+21(-3)^2-28(-3)+49 = 538
This is what I get
ahhh ok thanks
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