the operation used to find the value of z in the equation 8 -z+6  is

To find the value of \( z \) in the equation \( 8 - z + 6 = 0 \), follow these steps:

### 1. Simplify the constants:
\[
8 + 6 - z = 0
\]
\[
14 - z = 0
\]

### 2. Isolate \( z \):
Subtract 14 from both sides to isolate \( -z \):
\[
-z = -14
\]

### 3. Solve for \( z \):
Multiply both sides by -1 to get:
\[
z = 14
\]

Thus, the value of \( z \) is 14.

Would you like further details or have any questions?

Here are five related questions:
1. What if the equation was \( 8 - z + 6 = 5 \)?
2. How would you solve \( 8 - z - 6 = 0 \)?
3. What happens if \( z \) has a coefficient, like \( 8 - 2z + 6 = 0 \)?
4. Can you solve the equation if it's in the form \( z - 8 + 6 = 0 \)?
5. How do you solve for \( z \) if it's inside parentheses, such as \( 8 - (z + 6) = 0 \)?

**Tip:** When solving for a variable, always aim to isolate it on one side of the equation by performing inverse operations.

the operation used to find the value of z in the equation 8 -z+6 is

Discover how to solve the linear equation 8 - z + 6 = 0 step-by-step. This problem introduces basic algebra concepts, such as isolating variables and solving linear equations. Ideal for students in Grades 6-8.

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