What is expand 52e^{4x}-4(13e^{4t}-11) ?

The solution to expand 52e^{4x}-4(13e^{4t}-11) is 52e^{4x}-52e^{4t}+44

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expand 52e^{4x}-4(13e^{4t}-11)

expand

52 e^{4 x} - 4 (13 e^{4 t} - 11)

52 e^{4 x} - 52 e^{4 t} + 44

Solution steps

52 e^{4 x} - 4 (13 e^{4 t} - 11)

Expand

- 4 (13 e^{4 t} - 11) : - 52 e^{4 t} + 44

= 52 e^{4 x} - 52 e^{4 t} + 44

y (y^{'} (x) - 3 y = x^{2})

5 x - 3 (x + 2 = 15)

\frac{8 ( 1 - 10 )}{9}

\frac{( 2 + x ) ^{2}}{x}

(x y + y^{2}) d x - (x^{2} + x y) d y

What is expand 52e^{4x}-4(13e^{4t}-11) ?
The solution to expand 52e^{4x}-4(13e^{4t}-11) is 52e^{4x}-52e^{4t}+44