Answer :
Final answer:
The solution of the algebraic equation -v+218=4 is found using the additive property of equality. By isolating the variable v, we find that v = 214.
Explanation:
The question asks to solve for v in the algebraic equation -v+218=4. To solve this equation, we use the additive property of equality. This property states that you can add or subtract the same value from both sides of an equation without changing the solution.
So, basically, we will start by subtracting 218 from both sides of the equation to isolate -v on one side, which will give us: -v = 4 - 218, simplifying further, we get -v = -214. But we need to solve for v and not -v, so we will multiply both sides of the equation by -1 to get: v = 214.
Therefore, the solution to the algebraic equation -v+218=4 is v = 214.
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