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The equation 3^(x-1) + 5^(x-1) = 34 has how many sol^n?
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if \(x>3\) then \(3^{x-1}+5^{x-1} >34 \) if \(x<3\) then \(3^{x-1}+5^{x-1} <34 \) so clearly \(x=3\)
The answer given by @mukushla is verified correctly : http://www.wolframalpha.com/input/?i=solve+%3A+3%5E%7Bx-1%7D%2B5%5E%7Bx-1%7D%3D34+
@mukushla i nt understand
see if \(x>3\) then \(3^{x-1}+5^{x-1}>3^{2}+5^{2}=9+25=34 \) since \( x-1>2\) and the same thing for \(x<3 \)
Why did u take it as 3
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because i knew that ... \(3^2+5^2=34 \)
thxx
yw :)
so.........hw and sol^n
3...?
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yes just x=3
@mukushla u r frm India
nope...im from iran
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