Respuesta :
Hello,
the student used the same equation !!!!
y+z=6 |*(-8)
8y+7z=1 |*1
==>-8z+7z=-48+1
==>-z=-47
==>z=47
(1)==>y=-47+6
==>y=-41
the student used the same equation !!!!
y+z=6 |*(-8)
8y+7z=1 |*1
==>-8z+7z=-48+1
==>-z=-47
==>z=47
(1)==>y=-47+6
==>y=-41
Answer:
Option B is the correct answer.
Step-by-step explanation:
For eliminating y term we need to make coefficients of y in both equations same.
Equation P: y + z = 6
Equation Q: 8y + 7z = 1
Coefficients of y in equation P = 1
Coefficients of y in equation Q = 7
So we need to multiply equation P with 7.
That is (y + z = 6) x 7
Option B is the correct answer.