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  • We will do anything!
  • You have defied my laws!
  • Please forgive us!
  • Well, we must find u and du in order to even begin. So, u is equal to 3x^4+1 and du/12x^3=dx. Now we are able to substitute.
  • They will never understand with their peasant teachings
  • Alright then, solve 36x^3(3x^4+1)^3 dx
  • We can substitute  u and du into the equation, and 36x^3 and 12x^3 can be simplified. After we can now add one to the exponent and divide by the exponent, then  we can put what u was equal to back in to the equation and add C.
  • So the answer is 3/4(3x^4+1)^4+C
  • What if you challenge them with math?
  • When you get to 1/u in the equation, you can change in to the natural log. Therefore the answer is ln|4x^4-5|+C
  • Let me try, what is 16x^3/4x^4-5 dx
  • How did they know that?
  • Well in this equation, u=(4x^4-5) and du/16x^3=dx
  • That was too easy!
  • Well u is equal to 5x^2-l and du/10x is equal to dx
  • You're annoying me!
  • So the answer must be 3e^5x^2-1 + C
  • Try 30xe^5x^2-1 dx
  • Solve, 20x^4sec^2(2x^5-1) dx
  • So I hope that the answer is 2tan(2x^5-1) + C
  • How is this possible?
  • This is a hard one! Well, u=2x^5-1 and du/10x^4=dx
  • Fine, this is the last equation.
  • How?!
  • Thank you so much!
  • I am an honorable man and must let you live
  • Good thing Mrs.Stone taught us an not Sheldon
  • How is this possible?!
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