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Mathematics
Greyson Stewart
7 October, 19:27
1/2 ln (x + 3) - lnx = 0 solve for x
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Edward
7 October, 22:04
0
1
Simplify / frac{1}{2}/imath n (x+3) 2 1 ın (x+3) to / frac{/imath n (x+3) }{2} 2 ın (x+3)
/frac{/imath n (x+3) }{2}-/imath nx=0 2 ın (x+3) -ınx=0
2
Add / imath nxınx to both sides
/frac{/imath n (x+3) }{2}=/imath nx 2 ın (x+3) =ınx
3
Multiply both sides by 22
/imath n (x+3) = / imath nx/times 2ın (x+3) = ınx*2
4
Regroup terms
/imath n (x+3) = nx/times 2/imathın (x+3) = nx*2ı
5
Cancel / imathı on both sides
n (x+3) = nx/times 2n (x+3) = nx*2
6
Divide both sides by nn
x+3=/frac{nx/times 2}{n}x+3= n nx*2
7
Subtract 33 from both sides
x=/frac{nx/times 2}{n}-3x= n nx*2 -3
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