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What is the derivative of y=sec^-1(2s+1)
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\[y=\sec ^{-1}(2s+1)\]
\[\frac{ d }{ dx }\sec ^{-1}x=\frac{ 1 }{ x ~ \sqrt{x^2-1} }\]
I know that, and I got that far, but i end up with\[ \frac{ 1 }{ \left| 2s+1 \right| \sqrt{(2s)^{2}}}\]
The answer is supposed to be a \[\sqrt{s ^{2}+s}\]
\[\frac{ dy }{ ds }=\frac{ 1 }{ \left| 2s+1 \right|\sqrt{\left( 2s+1 \right)^2-1} }*2\] \[\frac{ dy }{ ds }=\frac{ 1 }{ \left| 2s+1 \right|\sqrt{4s^2+4s+1-1} }*2\] ?
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oh, I didn't square the (2s+1) correctly! Thank you!!
yw
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