What is (5e^{2-t}+3)e^{-j^2pint} ?

The solution to (5e^{2-t}+3)e^{-j^2pint} is (5e^{-t+2}+3)/(e^{pij^2nt)}

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simplify (5e^{2-t}+3)e^{-j^2pint}

simplify

(5 e^{2 - t} + 3) e^{- j^{2} πn t}

\frac{5 e ^{- t + 2} + 3}{e ^{π j^{2} n t}}

Solution steps

(5 e^{2 - t} + 3) e^{- j^{2} πn t}

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

= \frac{1}{e ^{π j^{2} n t}} (5 e^{- t + 2} + 3)

Multiply fractions:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{1 \cdot ( 5 e ^{2 - t} + 3 )}{e ^{j^{2} πn t}}

1 \cdot (5 e^{2 - t} + 3) = 5 e^{2 - t} + 3

= \frac{5 e ^{- t + 2} + 3}{e ^{π j^{2} n t}}

d^{4}

7^{40} 0. 7^{- 40}

e^{- s i n^{- 2} (\frac{x}{2})}

2 b (a^{2} b)

e^{- 0.0482}

What is (5e^{2-t}+3)e^{-j^2pint} ?
The solution to (5e^{2-t}+3)e^{-j^2pint} is (5e^{-t+2}+3)/(e^{pij^2nt)}