Respuesta :
since:
ax(2x + y - 5) = 6x^2 +3xy - 15x,
we should factor X out of the second equation to find out the value of a:
6x^2 + 3xy - 15x =
x(6x + 3y - 15),
Now that we factored X out, to find a, we need to find the other common factor:
(6x + 3y - 15) / (2x + y - 5),
which is 3.
Hence the value of a is 3
ax(2x + y - 5) = 6x^2 +3xy - 15x,
we should factor X out of the second equation to find out the value of a:
6x^2 + 3xy - 15x =
x(6x + 3y - 15),
Now that we factored X out, to find a, we need to find the other common factor:
(6x + 3y - 15) / (2x + y - 5),
which is 3.
Hence the value of a is 3
Answer:
a=3
Step-by-step explanation:
If ax(2x + y - 5) simplifies to 6x² +3xy - 15x
[tex]ax(2x + y - 5)=2ax^2+axy-5ax[/tex]
Comparing Coefficients of [tex]2ax^2+axy-5ax[/tex] with [tex]6x^2 +3xy - 15x[/tex]
For [tex]x^2;[/tex] 2a=6===>a=3
xy: a=3
x: -5a=-15==>a=3
Clearly, a=3