What is expand tan(e^{9(x-y)}-1)-e^{9(x-y)} ?

The solution to expand tan(e^{9(x-y)}-1)-e^{9(x-y)} is tan(e^{9x-9y}-1)-e^{9x-9y}

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expand tan(e^{9(x-y)}-1)-e^{9(x-y)}

expand

tan (e^{9 (x - y)} - 1) - e^{9 (x - y)}

tan (e^{9 x - 9 y} - 1) - e^{9 x - 9 y}

Solution steps

tan (e^{9 (x - y)} - 1) - e^{9 (x - y)}

Expand

9 (x - y) : 9 x - 9 y

= tan (e^{9 x - 9 y} - 1) - e^{9 (x - y)}

Expand

9 (x - y) : 9 x - 9 y

= tan (e^{9 x - 9 y} - 1) - e^{9 x - 9 y}

\frac{( x ^{3} + 4 ) ^{5}}{3 x ^{4} - 2}

\frac{1}{x ^{2} ( 16 x - y ^{2} ) ^{2}}

7 (7 + z 35)

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

What is expand tan(e^{9(x-y)}-1)-e^{9(x-y)} ?
The solution to expand tan(e^{9(x-y)}-1)-e^{9(x-y)} is tan(e^{9x-9y}-1)-e^{9x-9y}