What is expand ln(q)(-1/a-1)-ln(-a) ?

The solution to expand ln(q)(-1/a-1)-ln(-a) is -(ln(q))/a-ln(-aq)

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expand ln(q)(-1/a-1)-ln(-a)

expand

ln (q) (- \frac{1}{a} - 1) - ln (- a)

- \frac{ln ( q )}{a} - ln (- a q)

Solution steps

ln (q) (- \frac{1}{a} - 1) - ln (- a)

Expand

ln (q) (- \frac{1}{a} - 1) : - \frac{ln ( q )}{a} - ln (q)

= - \frac{ln ( q )}{a} - ln (q) - ln (- a)

Simplify

- \frac{ln ( q )}{a} - ln (q) - ln (- a) : - \frac{ln ( q )}{a} - ln (- a q)

= - \frac{ln ( q )}{a} - ln (- a q)

\frac{20 ( 41 - 2 x )}{3}

(x - 3) (x + 1) \circ (6 x - 2)

\frac{1}{z ( 1 + z )}

- \frac{( x + 7 ) ( x - 4 )}{18}

\frac{( x + 1 ) ^{2}}{3 x ^{4}}

What is expand ln(q)(-1/a-1)-ln(-a) ?
The solution to expand ln(q)(-1/a-1)-ln(-a) is -(ln(q))/a-ln(-aq)