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6 Answers
- la consoleLv 72 days ago
3^(x) * 9^(4) = 3^(n)
3^(x) * [3^(2)]^(4) = 3^(n)
3^(x) * 3^(8) = 3^(n)
3^(x + 8) = 3^(n)
x + 8 = n
- Jeff AaronLv 72 days ago
(3^x)(9^4) = 3^n
6561(3^x) = 3^n
6561 = (3^n)/(3^x)
3^(n - x) = 6561
n - x = (ln(6561) + 2*i*pi*m) / ln(3), for any integer m
n - x = 8 + ((2*i*pi*m) / ln(3)), for any integer m
n = x + 8 + ((2*i*pi*m) / ln(3)), for any integer m
n =~ x + 8 + 5.7192017347602545393042808406673im, for any integer m
If n and x are real numbers, then m = 0, so n = x + 8
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- lenpol7Lv 72 days ago
Remember 9 = 3^2
Apply the rules of indices.
3^x X (3^2)^4 = 3^n
3^x X 3^8 = 3^n
3^(x + 8) =3^n
Dropping the coefficient of '3'
n = x + 8