Question

6/a^2-7a+6 give the equivalent numerator if the denominator is (a-6)(a-1)(a+6)

Answer 1

The equation given is:
`(6)/( a^(2) - 7a+6 )`.

The second equation will have x as the unknown equivalent numerator with the denominator as (a-6)(a-1)(a+6).

Simplifying the second equation would result to:

`(x)/((a-6)(a-1)(a+6)) = [tex](6)/( a^(2) - 7a+6 )`

Equating the two equations:

`(6)/( a^(2) - 7a+6 ) = (x)/( (a^(2) - 7a+6) (a+6) )`

x = 6(a+6). The numerator of the equivalent equation is 6(a+6).