Verified Answer :

wx+yz=bc
minus wx on both sides
yz=bc-wx
dividing 'y' on both sides
Hence,
z=(bc-wx)/y
Here is what you need.
Hope it helped

Answer:

The solution for the provided equation for z is \(z=\frac{bc-wx}{y}\).

Step-by-step explanation:

Consider the provided equation.

wx+yz=bc

We need to solve the above equation for z.

Subtract both the side by wx.

\(wx+yz-wz=bc-wx\)

\(yz=bc-wx\)

Now isolate the variable z by dividing both side with y.

\(\frac{yz}{y}=\frac{bc-wx}{y}\)

\(z=\frac{bc-wx}{y}\)

Hence, the solution for the provided equation for z is \(z=\frac{bc-wx}{y}\).