Why is
lg (x^2y / 1+x) =2
x^2y / 1+x = 2
Therefore, y =100(1+x) / x^2
Can someone help me explain?
Thanks in adv.
Originally posted by Nathpoop:Why is
lg (x^2y / 1+x) =2
x^2y / 1+x = 2
Therefore, y =100(1+x) / x^2
Can someone help me explain?
Thanks in adv.
There seems to a mistake at the "x^2y / 1+x = 2" part.
The workings should be:
lg ( (x^2)(y)/ 1+x ) = 2
((x^2)(y)/ 1+x ) = 10^2
Hence, y = 100(1+x)/ (x^2)
Only when both sides are logged then you can remove the logs.
lg (x^2y / 1+x) =2
x^2y / 1+x = 2 (x)
lg ( (x^2)(y)/ 1+x ) = 2
((x^2)(y)/ 1+x ) = 10^2 (correct)
Originally posted by Only-Way-4-Destiny!:Only when both sides are logged then you can remove the logs.
lg (x^2y / 1+x) =2
x^2y / 1+x = 2 (x)
lg ( (x^2)(y)/ 1+x ) = 2
((x^2)(y)/ 1+x ) = 10^2 (correct)
I took quite a bit of shortcut :P
Sorry.