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Definition
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Definition
(e^(x^A)) * Ax^(A-1)
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Term
(ln sqrt(x+A))'=
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Definition
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Term
How Do You Solve The Following:
(-Ae^((Bx^C)+D))'
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Definition
Take the Derivative of:
(Bx^C)+D)
Which Is
CBx^C-1
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Multiply the Derivative of (Bx^C)+D)
by -A
Which is
-A(CBx^C-1)
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Multiply the previous solution by
e^((Bx^C)+D)
Which gives you...
-A(CBx^C-1)e^((Bx^C)+D)
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Term
ln((-Ax^B)+Cx)' =
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Definition
((-BAx^B-1)+C)/((-Ax^B)+Cx)
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Term
(ln [(Ax−B)((Cx^D)+E)])'
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Definition
(A/(Ax-B))+((DCx^D-1)/((Cx^D)+E))
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Term
((x^B)(e^(-Cx))' =
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Definition
e^(-Cx)((-Cx^B)+(Bx^B-1))
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Term
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Definition
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Term
((x^A)ln|x|)'=
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Definition
(x^(A-1))(1+Aln|x|)
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Term
(sqrt(lnAx))'=
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Definition
1/2x(sqrt(lnAx))
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Term
(((e^x)-A)/(ln|x|))'=
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Definition
((xe^x)ln|x|-(e^x)+A)/(x(ln|x|)^2)
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Term
(((e^Ax)-(e^-Ax))/x)'=
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Definition
(Ax((e^Ax)-(e^-Ax))-((e^Ax)+(e^-Ax)))/(x)^2
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Term
((ex^Ax+B)ln(Cx-D))'=
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Definition
((Ce^Ax+B)/(Cx-D))+(Ae^Ax+B)ln(Cx-D)
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Term
(ln(ln|Ax|))'=
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Definition
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