What is expand (e^{e^x})*(1+e^x) ?

The solution to expand (e^{e^x})*(1+e^x) is e^{e^x}+e^{x+e^x}

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expand (e^{e^x})*(1+e^x)

expand

(e^{e^{x}}) \cdot (1 + e^{x})

e^{e^{x}} + e^{x + e^{x}}

Solution steps

(e^{e^{x}}) (1 + e^{x})

Apply the distributive law:

a (b + c) = ab + a c

a = (e^{e^{x}}), b = 1, c = e^{x}

= (e^{e^{x}}) \cdot 1 + (e^{e^{x}}) e^{x}

= 1 \cdot (e^{e^{x}}) + e^{x} (e^{e^{x}})

Simplify

1 \cdot (e^{e^{x}}) + e^{x} (e^{e^{x}}) : e^{e^{x}} + e^{x + e^{x}}

= e^{e^{x}} + e^{x + e^{x}}

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What is expand (e^{e^x})*(1+e^x) ?
The solution to expand (e^{e^x})*(1+e^x) is e^{e^x}+e^{x+e^x}