Mark:
logA27 = .75
A = 81
I have double checked my notes, and you are absolutely right.
MAX ABS
abs(x) = max(x,-x)
max(x,y) = (x+y)/2 + abs(x-y)/2
I think we are singing the same song, so by inspection, abs(x) = max(x, −x).
To express max(x, y) in terms of abs function(s), consider x and y positioned on the real number line.
The midpoint of the line is ½(x + y).
To obtain max(x, y), we then need to add half the length of the line segment connecting x and y; that is, we must add ½(abs(x − y)).
Hence max(x, y) = ½(x + y + abs(x − y)).
BTW Welcome Slippy to the world of riddle writing!
INTRAG
GSAVS