What is expand 53.3904(-e^{-0.1835(t)}+1) ?

The solution to expand 53.3904(-e^{-0.1835(t)}+1) is -53.3904e^{-0.1835t}+53.3904

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expand 53.3904(-e^{-0.1835(t)}+1)

expand

53.3904 (- e^{- 0.1835 (t)} + 1)

- 53.3904 e^{- 0.1835 t} + 53.3904

Solution steps

53.3904 (- e^{- 0.1835 (t)} + 1)

Apply the distributive law:

a (b + c) = ab + a c

a = 53.3904, b = - e^{- 0.1835 (t)}, c = 1

= 53.3904 (- e^{- 0.1835 (t)}) + 53.3904 \cdot 1

Apply minus-plus rules

+ (- a) = - a

= - 53.3904 e^{- 0.1835 (t)} + 1 \cdot 53.3904

Simplify

- 53.3904 e^{- 0.1835 (t)} + 1 \cdot 53.3904 : - 53.3904 e^{- 0.1835 t} + 53.3904

= - 53.3904 e^{- 0.1835 t} + 53.3904

A (- 1, - 5)

(- 4 x)^{3} + 5 (- 4 x)

\frac{10}{( s ) ( s + 2 ) ( s + 3 )}

e^{j (1 + j)}

\frac{9}{( 3 - x ) ( 3 + x )}

What is expand 53.3904(-e^{-0.1835(t)}+1) ?
The solution to expand 53.3904(-e^{-0.1835(t)}+1) is -53.3904e^{-0.1835t}+53.3904