What is expand e^{x^6e^x}*(x-4y=x^6e^x) ?

The solution to expand e^{x^6e^x}*(x-4y=x^6e^x) is e^{e^xx^6}x-4e^{e^xx^6}y=e^xx^6

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expand e^{x^6e^x}*(x-4y=x^6e^x)

expand

e^{x^{6} e^{x}} \cdot (x - 4 y = x^{6} e^{x})

e^{e^{x} x^{6}} x - 4 e^{e^{x} x^{6}} y = e^{x} x^{6}

Solution steps

e^{x^{6} e^{x}} (x - 4 y = x^{6} e^{x})

= e^{e^{x} x^{6}} (x - 4 = e^{x} x^{6} y)

Apply the distributive law:

a (b - c) = ab - a c

a = e^{x^{6} e^{x}}, b = x, c = 4 y = x^{6} e^{x}

e^{x^{6} e^{x}} x - e^{x^{6} e^{x}} \cdot 4 y = x^{6} e^{x}

e^{e^{x} x^{6}} x - 4 e^{e^{x} x^{6}} y = e^{x} x^{6}

x (x^{2} - 1) d x

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

\frac{e ^{t} ( 2 - t )}{( 1 - t ) ^{2}}

e^{x (x - 21)}

lo g_{10} (10000 s)

What is expand e^{x^6e^x}*(x-4y=x^6e^x) ?
The solution to expand e^{x^6e^x}*(x-4y=x^6e^x) is e^{e^xx^6}x-4e^{e^xx^6}y=e^xx^6