The equation goes: 2G(x)-1/(G(x)+1=2√x^{2}+1 -1/(√x^{2}+1 +1)
I need to know how would you go about solving for the G(x) because i'm so stuck!
Note: The "x^{2}+1" is under the square root. It jus didn't look right so I had to make a note.
The equation goes: 2G(x)-1/(G(x)+1=2√x^{2}+1 -1/(√x^{2}+1 +1)
I need to know how would you go about solving for the G(x) because i'm so stuck!
Note: The "x^{2}+1" is under the square root. It jus didn't look right so I had to make a note.
Because if it's (2G(x)-1)/(G(x)) then just split up the numerator and you'll get 2-1/G(x)= 2√x 2+1 -1/(√x2+1 +1) and that's the equivalent of 2-[2√x2+1 -1/(√x2+1 +1) ]=1/G(x)
So that'll give you G(x)=1/(2-[2√x2+1 -1/(√x2+1 +1)])
Hello, EJdive43!
How is this any different from any other "solve for G" problem?
We have: .
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