Mo0o Lifer Jul 31, 2001 24,227 3 76 Nov 20, 2001 #1 Hey, i got a questions regarding antiderivatives what is the anti of (1/79)(768+23t-t^2)
P Poncherelli Senior member May 28, 2001 590 0 0 Nov 20, 2001 #2 (1/79) (768t+(23/2)t^2-(t/3)^3) +C I think....
S soccerbud34 Senior member Nov 15, 2001 747 0 0 Nov 20, 2001 #6 yup (1/79) (768t+(23/2)t^2-(t/3)^3) +C is what i got
Mo0o Lifer Jul 31, 2001 24,227 3 76 Nov 20, 2001 #7 hey, but waut, inthe quotient rule, you square the denominator when you take the derivative so shouldn't it be for the anti? 1/(79^(1/2) )?
hey, but waut, inthe quotient rule, you square the denominator when you take the derivative so shouldn't it be for the anti? 1/(79^(1/2) )?
minendo Elite Member Aug 31, 2001 35,560 22 81 Nov 20, 2001 #8 no because if you actually multiply the original problem out, you still end up with the 1/79 in the answer
no because if you actually multiply the original problem out, you still end up with the 1/79 in the answer
minendo Elite Member Aug 31, 2001 35,560 22 81 Nov 20, 2001 #9 multiplying the problem by 1/79 is just like multiplying the problem by 1, you can ignore it in the problem it would look like this (768/79) + (23/79)t - (t^2)/79 (768/79)t + (23/79x2)t^2 - (t^3)/79x3 + C and factoring out 1/79 gives you the answer
multiplying the problem by 1/79 is just like multiplying the problem by 1, you can ignore it in the problem it would look like this (768/79) + (23/79)t - (t^2)/79 (768/79)t + (23/79x2)t^2 - (t^3)/79x3 + C and factoring out 1/79 gives you the answer