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If 2^x=8^x-6,then what is the value of x?
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Hint: \(2^x = 2^{3(x-6)}\)
8^x can be written as (2^3)^x 2x=23(x−6) as bases r equal equate powers
Hero this Hint does not help me
2nd Hint: Since the bases are the same equate the exponents, then solve for x: \(x = 3(x-6)\)
where did you got the 3
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\(2^3 = 8\)
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hold on im solving this
8^x-6 can be written as (2^3)^x-6 (a^m )^n =a^mn
2^x=2^3(x−6) as bases r equal equate powers x=3(x−6) n proceed
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THe answer is 9
yes well done
yayyy
\[8^{x-6}\quad\mbox{or}\quad 8^{x}-6\]
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