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Solve M=ct/c+t for t.....i have no idea
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ok... so is the equation \[M = \frac{ct}{c+t}\]
yes
ok... multiply both sides by the denominator \[m(c + t) = ct\]
next distribute the left hand side \[Mc + Mt = ct\]
subtract Mt from both sides Mc = ct - Mt
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factorise the right hand side Mc = (c - M)t
divide both sides by (c - M) for the solution
I'll let you work that out
ahhhhhhhhh ok
T needs to be the variable on the left. a stand alone variable.
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t=Mc/c-M
that correct
\[M={ct\over c+t}\]\[{M\times(c+t)}={ct}\]\[Mc+Mt=ct\]\[Mc=ct-Mt\]\[Mc=t(c-M)\]\[{Mc\over c-m}=t~~\large \checkmark\]
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