What is ((w+1)/w)^3+((w^4+1)/(w^4))^4 ?

The solution to ((w+1)/w)^3+((w^4+1)/(w^4))^4 is ((w+1)^3)/(w^3)+((w^4+1)^4)/(w^{16)}

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simplify ((w+1)/w)^3+((w^4+1)/(w^4))^4

simplify

(\frac{w + 1}{w})^{3} + (\frac{w ^{4} + 1}{w ^{4}})^{4}

\frac{( w + 1 ) ^{3}}{w ^{3}} + \frac{( w ^{4} + 1 ) ^{4}}{w ^{16}}

Solution steps

(\frac{w + 1}{w})^{3} + (\frac{w ^{4} + 1}{w ^{4}})^{4}

(\frac{w + 1}{w})^{3} = \frac{( w + 1 ) ^{3}}{w ^{3}}

(\frac{w ^{4} + 1}{w ^{4}})^{4} = \frac{( w ^{4} + 1 ) ^{4}}{w ^{16}}

= \frac{( w + 1 ) ^{3}}{w ^{3}} + \frac{( w ^{4} + 1 ) ^{4}}{w ^{16}}

n^{2} - 3 5 n - 20

a \cdot cos^{2} (- b \cdot sin^{2} (x))

1 + 1 z^{- 1} - 0.2 z^{- 2}

x^{3} + x + 10

(a - b (c + d)^{2})^{3}

What is ((w+1)/w)^3+((w^4+1)/(w^4))^4 ?
The solution to ((w+1)/w)^3+((w^4+1)/(w^4))^4 is ((w+1)^3)/(w^3)+((w^4+1)^4)/(w^{16)}