Solve and show work! :D Medal Received if correct! :D
\[s + 5 = \frac{ 6 }{ s }\]
Hey Jay. So if we start by multiplying both sides by \(\large s\), we get something like this,\[\large s(s+5)=\frac{6}{s}s\]Do you understand why we would want to do that? What happens on the right side?
cancels out @zepdrix
Ok good.\[\large s(s+5)=6\]Next distribute the \(s\) to each term in the brackets.
okay what now @zepdrix So far: \[s^2 + 5s = 6\]
Subtract 6 from each side, and we're left with a nice quadratic.\[\large s^2+5s-6=0\]
Hmm I think this will factor very nicely. Are you comfortable with factoring?
I figured this out already and both are solutions to the problem. :D @zepdrix
Yay good job. :)
x = -6 & x = 1
Ah yes :O good good.
are those the correct answer
\[\large (s+6)(s-1)=0\] Giving us,\[\large s=-6 \qquad \qquad s=1\] Yup looks good.
awesome
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