Find the value of the unknown in the following equation: V+42.89 = 100.01

To find the value of \( V \) in the equation \( V + 42.89 = 100.01 \), we can isolate \( V \) by subtracting 42.89 from both sides:

\[
V = 100.01 - 42.89
\]

\[
V = 57.12
\]

So, the value of \( V \) is \( 57.12 \).

Would you like further details or have any questions?

Here are five related questions you might find interesting:
1. How would you solve for \( V \) if the equation were \( V - 42.89 = 100.01 \)?
2. What would be the value of \( V \) if 42.89 were multiplied by 2 instead?
3. How can we verify the solution by substituting \( V \) back into the original equation?
4. What is the method to solve for \( V \) if both sides of the equation include additional terms?
5. How would the solution change if \( V + 42.89 = 100.01 \) were rewritten with \( V \) as a percentage?

**Tip:** When isolating a variable, perform the opposite operation on both sides to simplify your equation.

Find the value of the unknown in the following equation: V + 42.89 = 100.01

Discover how to solve for V in the equation V + 42.89 = 100.01. This step-by-step solution illustrates basic algebraic techniques for isolating variables, helping students understand the additive inverse property. Ideal for students in Grades 6-8.

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