SOLUTION: Solve log10(3x + 2) – 2log10x = 1 – log10(5x – 3)
Algebra.Com
Question 797293: Solve log10(3x + 2) – 2log10x = 1 – log10(5x – 3)
Answer by lwsshak3(11628) (Show Source): You can put this solution on YOUR website!
Solve log10(3x + 2) – 2log10x = 1 – log10(5x – 3)
(3x+2)(5x-3)=10x^2
15x^2+x-6=10x^2
5x^2+x-6=0
(5x+6)(x-1)=0
x=-6/5
or
x=1
RELATED QUESTIONS
Solve. log10 18 - log10 3x = log10... (answered by fcabanski)
Solve for x if log10(3x+1) + log10(1/2)... (answered by Theo)
Solve: log10 x + log10 (x – 3) = 1 (answered by stanbon)
Solve for x.
log10 (x + 6) – log10 (x – 3) =... (answered by Fombitz)
Solve for x
log10 (5-x) = 3 log10... (answered by stanbon,bucky)
Solve for x: log10 9 = log10 x - log10... (answered by stanbon)
x(log10 5-1)= log10 (2^x +1)- log10... (answered by Alan3354)
Log10+Log10(x+2)-Log10(x-1)=2 (answered by fractalier)
log10(x+3)+log10(x-1)=1 (answered by nerdybill)