What is (3^{11})(4^3)(4^{-9})(3^5) ?

The solution to (3^{11})(4^3)(4^{-9})(3^5) is 43046721/4096

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simplify (3^{11})(4^3)(4^{-9})(3^5)

simplify

(3^{11}) (4^{3}) (4^{- 9}) (3^{5})

\frac{43046721}{4096}

Decimal Notation

10509.45336 \dots

Solution steps

(3^{11}) (4^{3}) (4^{- 9}) (3^{5})

(3^{11}) (4^{3}) (4^{- 9}) (3^{5}) = 3^{11} \cdot 4^{3} \cdot 4^{- 9} \cdot 3^{5}

= 3^{11} \cdot 4^{3} \cdot 4^{- 9} \cdot 3^{5}

3^{11} \cdot 3^{5} = 3^{16}

= 3^{16} \cdot 4^{3} \cdot 4^{- 9}

4^{3} \cdot 4^{- 9} = \frac{1}{4096}

= 3^{16} \cdot \frac{1}{4096}

3^{16} \cdot \frac{1}{4096} = \frac{43046721}{4096}

= \frac{43046721}{4096}

\frac{3 ( 8 - x )}{5} = x

\frac{4.9}{4.9 - 5}

(24 m^{3} n) \cdot (\frac{1}{4} n)

6 x^{2} - 19 x - 36 = 0

\frac{3 s}{t ^{2}} \cdot \frac{s ^{2}}{t}

What is (3^{11})(4^3)(4^{-9})(3^5) ?
The solution to (3^{11})(4^3)(4^{-9})(3^5) is 43046721/4096