Asked by TOmmy
find the derivative of:
g(x) = log[(x^3+1)^3(x^3-1)^3)]
g(x) = log[(x^3+1)^3(x^3-1)^3)]
Answers
Answered by
Anonymous
Go on:
wolframalpha dot com
When page be open in rectangle type:
derivative log[(x^3+1)^3(x^3-1)^3)]
and click option =
After few seconds when you see result click option:
Show steps
On wolframalpha dot com you can practice any kind of calculus.
wolframalpha dot com
When page be open in rectangle type:
derivative log[(x^3+1)^3(x^3-1)^3)]
and click option =
After few seconds when you see result click option:
Show steps
On wolframalpha dot com you can practice any kind of calculus.
Answered by
TOmmy
woah, now this will make my life so much easier, thank you
Answered by
Reiny
except that page teaches you nothing, what are you going to do on a test?
g(x) = ln[(x^3+1)^3(x^3-1)^3)]
= 3 ln(x^3 + 1) + 3 ln (x^3 - 1)
g'(x) = 3(3x^2)/(x^3+1) + 3(3x^2)/(x^3 - 1)
= 9x^2/(x^3+1) + 9x^2/(x^3-1)
The Wolfram page assumed that you meant ln
another way is to simplify the original
RS = ln [(x^3+1)(x^3-1) ]^3
= ln (x^6 -1)^3
g(x) = ln (x^6 - 1)^3
= 3 ln(x^6 - 1)
g'(x) =3(6x^5)/(x^6 - 1) = 18x^5/(x^6 - 1)
g(x) = ln[(x^3+1)^3(x^3-1)^3)]
= 3 ln(x^3 + 1) + 3 ln (x^3 - 1)
g'(x) = 3(3x^2)/(x^3+1) + 3(3x^2)/(x^3 - 1)
= 9x^2/(x^3+1) + 9x^2/(x^3-1)
The Wolfram page assumed that you meant ln
another way is to simplify the original
RS = ln [(x^3+1)(x^3-1) ]^3
= ln (x^6 -1)^3
g(x) = ln (x^6 - 1)^3
= 3 ln(x^6 - 1)
g'(x) =3(6x^5)/(x^6 - 1) = 18x^5/(x^6 - 1)
Answered by
Anonymous
Solve the following inequality. Then place the correct answer in the box provided. Answer in terms of an improper fraction.
3y + 5 >10
3y + 5 >10
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