To find the value of y + x*z, we first need to solve the system of equations given:
2x + y = 91x + 2y = 62y - 2z = 9
From the first equation:y = 91 - 2x
Substitute y = 91 - 2x into the second equation:x + 2(91 - 2x) = 62x + 182 - 4x = 62-3x = -120x = 40
Substitute x = 40 back into y = 91 - 2x:y = 91 - 2(40)y = 91 - 80y = 11
Now, substitute x = 40 into the third equation:11 - 2z = 9-2z = -2z = 1
Finally, calculate y + xz:y + xz = 11 + 40*1 = 11 + 40 = 51
Therefore, y + x*z = 51.
To find the value of y + x*z, we first need to solve the system of equations given:
2x + y = 91
x + 2y = 62
y - 2z = 9
From the first equation:
y = 91 - 2x
Substitute y = 91 - 2x into the second equation:
x + 2(91 - 2x) = 62
x + 182 - 4x = 62
-3x = -120
x = 40
Substitute x = 40 back into y = 91 - 2x:
y = 91 - 2(40)
y = 91 - 80
y = 11
Now, substitute x = 40 into the third equation:
11 - 2z = 9
-2z = -2
z = 1
Finally, calculate y + xz:
y + xz = 11 + 40*1 = 11 + 40 = 51
Therefore, y + x*z = 51.