What is expand-(ln((a(x-b))/s+1))/(a+1)-ln(s) ?

The solution to expand-(ln((a(x-b))/s+1))/(a+1)-ln(s) is -(ln((ax-ab)/s+1))/(a+1)-ln(s)

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expand-(ln((a(x-b))/s+1))/(a+1)-ln(s)

expand

- \frac{ln ( \frac{a ( x - b )}{s} + 1 )}{a + 1} - ln (s)

- \frac{ln ( \frac{a x - ab}{s} + 1 )}{a + 1} - ln (s)

Solution steps

- \frac{ln ( \frac{a ( x - b )}{s} + 1 )}{a + 1} - ln (s)

Expand

a (x - b) : a x - ab

= - \frac{ln ( \frac{a x - ab}{s} + 1 )}{a + 1} - ln (s)

A (1, - 3) B (- 2, 1)

\frac{5 ( 13 + 6049 )}{49}

(5 - 3 i)^{6}

(2 x + 1) (x^{2} + 3)

(\frac{2}{65} e^{- 8 x} (9 sin (x) - 7 cos (x)) + c) e^{8 x}

What is expand-(ln((a(x-b))/s+1))/(a+1)-ln(s) ?
The solution to expand-(ln((a(x-b))/s+1))/(a+1)-ln(s) is -(ln((ax-ab)/s+1))/(a+1)-ln(s)