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If f(x) = x - 2, for what value of x does f (3x) = f(x+1)?
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\[f(x)=x-2\] so \[f(3x)=3x-2\] similarly \(f(x+1)=x+1-2=x-1\) set \[3x-2=x-1\] and solve for \(x\)
given that \[f(x)=x-2\]
so\[f(3x)=3x-2\]
and\[f(x+1)=x+1-2\]
try to complete the rest
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Hint: f(3x) = 3x - 2 and f(x + 1) = x + 1 - 2
f(x) = x - 2, so f(3x) = 3x - 2 and f(x+ 1) = x + 1 - 2 or x -1 f(3x) = f(x + 1) --> 3x - 2 = x - 1 --> 2x - 2 = -1 --> 2x = 1 --> x = 1/2 Verify: f(3X1/2) = f(3/2) = 3/2 - 2 = 3/2 - 4/2 = -1/2 f(1/2 + 1) = f(3/2) = -1/2
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