y = ln(x/m - a*s)/(r*r) Hint: solve for x to get a clue
D Deleted member 4993 Guest Dec 26, 2020 #3 Otis said: Clever! ? Spoiler View attachment 24017 \(\;\) Click to expand... Full disclosure - my son had sent to me - I don't know whether he stole it from somewhere or not!!
Otis said: Clever! ? Spoiler View attachment 24017 \(\;\) Click to expand... Full disclosure - my son had sent to me - I don't know whether he stole it from somewhere or not!!
J JeffM Elite Member Joined Sep 14, 2012 Messages 7,872 Dec 26, 2020 #4 But Great Khan, I have never had a clue! So unfair! [MATH]y = \dfrac{ln \left (x/m - a*s \right )}{r * r} \implies rry = ln \left (x/m - a*s \right )\implies[/MATH] [MATH]rry = ln \left ( \dfrac{x - mas}{m} \right ) \implies e^{rry} = \dfrac{x - mas}{m} \implies [/MATH] [MATH]me^{rry} = x -mas = \chi - mas \implies \text {merry is chimas.}[/MATH] IS MISSPELLED. To the corner with you.
But Great Khan, I have never had a clue! So unfair! [MATH]y = \dfrac{ln \left (x/m - a*s \right )}{r * r} \implies rry = ln \left (x/m - a*s \right )\implies[/MATH] [MATH]rry = ln \left ( \dfrac{x - mas}{m} \right ) \implies e^{rry} = \dfrac{x - mas}{m} \implies [/MATH] [MATH]me^{rry} = x -mas = \chi - mas \implies \text {merry is chimas.}[/MATH] IS MISSPELLED. To the corner with you.