Z zarles New member Joined Apr 21, 2011 Messages 3 Apr 21, 2011 #1 hello, can any1 help me solve for N F = A(1+i)^N + (P/i)[(1+i)^N ? 1] after solving i get N = ( log(F + (P/i)) - log(A) - log(P/i) / ( 2 * log(1+i) )) do you guys agree? thanks!
hello, can any1 help me solve for N F = A(1+i)^N + (P/i)[(1+i)^N ? 1] after solving i get N = ( log(F + (P/i)) - log(A) - log(P/i) / ( 2 * log(1+i) )) do you guys agree? thanks!
tkhunny Moderator Staff member Joined Apr 12, 2005 Messages 11,325 Apr 21, 2011 #2 I prefer this, \(\displaystyle N = \frac{ln\left(\frac{P+Fi}{P+Ai}\right)}{ln(1+i)}\). Are tehy the same? I can't really tell where your intent is in ever case of parentheses. It may be beneficial to break it up a bit. Solve first for (1+i)^N. This gives \(\displaystyle (1+i)^{N} = \frac{P+Fi}{P+Ai}\) You can get a little better handle on which diretion things are going.
I prefer this, \(\displaystyle N = \frac{ln\left(\frac{P+Fi}{P+Ai}\right)}{ln(1+i)}\). Are tehy the same? I can't really tell where your intent is in ever case of parentheses. It may be beneficial to break it up a bit. Solve first for (1+i)^N. This gives \(\displaystyle (1+i)^{N} = \frac{P+Fi}{P+Ai}\) You can get a little better handle on which diretion things are going.