What is e^{cos(x)}*e^{cos(x)} ?

The solution to e^{cos(x)}*e^{cos(x)} is e^{2cos(x)}

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simplify e^{cos(x)}*e^{cos(x)}

simplify

e^{c o s (x)} \cdot e^{c o s (x)}

e^{2 c o s (x)}

Solution steps

e^{c o s (x)} e^{c o s (x)}

Apply exponent rule:

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

e^{c o s (x)} e^{c o s (x)} = e^{c o s (x) + c o s (x)}

= e^{c o s (x) + c o s (x)}

Add similar elements:

cos (x) + cos (x) = 2 cos (x)

= e^{2 c o s (x)}

(10 d e f) (5 d^{2} e^{4})

\frac{( n + 1 ) ^{40}}{n ^{40}}

0.4 \cdot 2^{- 48}

9.3 \cdot 1 0^{- 26}

What is e^{cos(x)}*e^{cos(x)} ?
The solution to e^{cos(x)}*e^{cos(x)} is e^{2cos(x)}