Question

If x = 2 2, y = 3 and z = - 2 , then the value of 1x + 6z - (x + 3y - 3x) + 5y will be​

Answer 1

Given: The equation is$1x + 6z - (x + 3y - 3x) + 5y$ and$x = 22, y = 3, \ and\ z = - 2$

We have to find the value of the above equation.

As the value of$x,y, \ and\ z$ is given so by putting these values in the above equation, we are solving the given equation.

We are solving in the following way:

We have,

The equation is$1x + 6z - (x + 3y - 3x) + 5y$ and$x = 22, y = 3, \ and\ z = - 2$

$=>1\times22 + 6\times(-2) - (22 + 3\times3 - 3\times22) + 5\times3\\=>22-12-(22+9-66)+15\\=>10-(-35)+15\\=>10+35+15\\=>60$

Hence, the solution of the above equation is$60$.