Evaluate (3^(4n))/(3^(3n^2+n-4))

Math
34n33n2+n-4
Cancel the common factor of 34n and 33n2+n-4.
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Factor 33n2+n-4 out of 34n.
33n2+n-4⋅34n-(3n2+n-4)33n2+n-4
Cancel the common factors.
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Multiply by 1.
33n2+n-4⋅34n-(3n2+n-4)33n2+n-4⋅1
Cancel the common factor.
33n2+n-4⋅34n-(3n2+n-4)33n2+n-4⋅1
Rewrite the expression.
34n-(3n2+n-4)1
Divide 34n-(3n2+n-4) by 1.
34n-(3n2+n-4)
34n-(3n2+n-4)
34n-(3n2+n-4)
Simplify each term.
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Apply the distributive property.
34n-(3n2)-n–4
Simplify.
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Multiply 3 by -1.
34n-3n2-n–4
Multiply -1 by -4.
34n-3n2-n+4
34n-3n2-n+4
34n-3n2-n+4
Subtract n from 4n.
3-3n2+3n+4
Evaluate (3^(4n))/(3^(3n^2+n-4))

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