What is x^{10}-(10^x)^6+9x ?

The solution to x^{10}-(10^x)^6+9x is x^{10}-1000000^x+9x

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simplify x^{10}-(10^x)^6+9x

simplify

x^{10} - (1 0^{x})^{6} + 9 x

x^{10} - 100000 0^{x} + 9 x

Solution steps

x^{10} - (1 0^{x})^{6} + 9 x

Apply exponent rule:

(a^{b})^{c} = a^{b c}, a \geq 0

(1 0^{x})^{6} = 1 0^{x \cdot 6}

= x^{10} - 1 0^{x \cdot 6} + 9 x

Simplify

1 0^{x \cdot 6} : 100000 0^{x}

= x^{10} - 100000 0^{x} + 9 x

tan^{2} (2 x) - sin^{22} (x)

125 m^{3} + 64 n^{3}

0.5 \times (\frac{- 2}{7})

a^{2} - 4 b^{2} - a - 2 b

\frac{{ ( 7 ^{m} ) ^{- 4} \cdot ( 1 4 ^{m} ) ^{3} }}{( ( 128 \cdot 7 ^{2} ) ^{m} )}

What is x^{10}-(10^x)^6+9x ?
The solution to x^{10}-(10^x)^6+9x is x^{10}-1000000^x+9x