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find the particular antiderivative that satisfies the following conditions: p(prime)(x)=70/(x^3) and p(2)=4
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\[70\int x^{-3}dx \]
but then p(2) is not giving me 4
\[F(x)=-\frac{35}{x^2}\]
+C
the antiderivative is \[P(x)=-35x^{-2}+c\] now put \[P(2)=-\frac{35}{2^2}+c=4\] and solve for c
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yeps; this thing is slooowwww today.
slow slow slow. i don 't even see the latex i wrote
lol oh I see thanks!
did you get that? you solve for the constant by the information given. i can't seem to write it
\[P(x)=-35x^{-2}+c\] now put \[P(2)=-\frac{35}{2^2}+c=4\] and solve for c
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ok forget it. i'm out
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