What is a2^{x-2014}*ln(2)2 ?

The solution to a2^{x-2014}*ln(2)2 is ln(2)*2^{x-2013}a

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simplify a2^{x-2014}*ln(2)2

simplify

a 2^{x - 2014} \cdot ln (2) 2

ln (2) \cdot 2^{x - 2013} a

Solution steps

a \cdot 2^{x - 2014} ln (2) \cdot 2

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

2^{x - 2014} \cdot 2 = 2^{x - 2014 + 1}

= a ln (2) \cdot 2^{x - 2014 + 1}

Add/Subtract the numbers:

- 2014 + 1 = - 2013

= a ln (2) \cdot 2^{x - 2013}

4^{\frac{1}{3}} \cdot 5^{\frac{1}{3}}

9.6 [(0.08206) (573.15)]^{- 2}

e^{- 4 x} \cdot 2 e^{2 x}

x^{2} (a - x)^{2} (2 a^{2} - 12 a x + 12 x^{2})

0.1 x 1 0^{- 10}

What is a2^{x-2014}*ln(2)2 ?
The solution to a2^{x-2014}*ln(2)2 is ln(2)*2^{x-2013}a