SOLUTION: solve for x
log2x + log2(x^2-9) = log2(-5x)
Algebra.Com
Question 141096: solve for x
log2x + log2(x^2-9) = log2(-5x)
Answer by scott8148(6628) (Show Source): You can put this solution on YOUR website!
adding logs is multiplying quantities
taking antilog __ x(x^2-9)=-5x __ x^3-9x=-5x __ x^3-4x=0 __ x(x^2-4)=0 __ x(x+2)(x-2)=0
x=0
x+2=0 __ x=-2
x-2=0 __ x=2
logarthms are NOT defined for quantities <=0
__ the algebra generates the "solutions" __ but the logs aren't realistic
RELATED QUESTIONS
Log2x+log2(x+2)=log2(x+6) (answered by drk,CharlesG2)
solve for x
log2(x+2) +... (answered by consc198)
log2(x+3)+log2x=2 (answered by Alan3354)
log2X+log2(x+4)-log2(x-2)=4 (answered by lwsshak3)
log2 18+log2 x-log2 3
the twos are lowercase i am having a hard time doing these... (answered by stanbon)
log2x+log2(x-6)=4 (answered by longjonsilver)
solve for x: log2(x+2) +... (answered by lwsshak3)
log2^(x+9)-log2^(x)=2 (answered by MathLover1)
#1. Log2(3x-7)+log2(x+2)=log2(x+1)
#2.... (answered by CPhill,ikleyn)