What is expand (1+sqrt(3)j)(e^{j(2x)}) ?

The solution to expand (1+sqrt(3)j)(e^{j(2x)}) is e^{2jx}+sqrt(3)je^{2jx}

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expand (1+sqrt(3)j)(e^{j(2x)})

expand

(1 + 3 j) (e^{j (2 x)})

e^{2 j x} + 3 j e^{2 j x}

Solution steps

(1 + 3 j) (e^{j (2 x)})

= (e^{j (2 x)}) (1 + 3 j)

Apply the distributive law:

a (b + c) = ab + a c

a = (e^{j (2 x)}), b = 1, c = 3 j

= (e^{j (2 x)}) \cdot 1 + (e^{j (2 x)}) 3 j

= 1 \cdot (e^{j (2 x)}) + 3 j (e^{j (2 x)})

Simplify

1 \cdot (e^{j (2 x)}) + 3 j (e^{j (2 x)}) : e^{2 j x} + 3 j e^{2 j x}

= e^{2 j x} + 3 j e^{2 j x}

b^{3 n - 5} (b^{8 n + 3})

x C (6, - 2) F (8, x)

a (2, - 1) b (- 1, 3)

(x + 2) + (4 x - 4)

\frac{x}{( x - 2 ) ( x + 1 )}

What is expand (1+sqrt(3)j)(e^{j(2x)}) ?
The solution to expand (1+sqrt(3)j)(e^{j(2x)}) is e^{2jx}+sqrt(3)je^{2jx}