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6^11n+6=1,296? show work
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Is n an exponent? 6^(11n) or 6^11 * n ?
or 6^(11n + 6) which seems more likely.
\[\Large 6^{11n + 6} = 1296\]
Is the last one the correct representation?
yes @ranga
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Okay. 1296 happens to be 6^4. So \[\Large 6^{11n + 6} = 1296 = 6^4\] Since the base is the same on the left hand side and right hand side, the exponents must be the same. So 11n + 6 = 4 solve for n.
so whats the answer @ranga
I am not allowed to give out answers. 11n + 6 = 4 To solve for n, isolate n. Subtract 6 from both sides. Divide both sides by 11 to find n.
11=-2?
@ranga
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11n = -2 divide both sides by 11
n=-2/11
Yes.
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