Ask AI on The Internet
To solve the equation \(3x + 1 = -2x + 36\), you want to isolate \(x\) by performing the same operations on both sides of the equation. Here’s a step-by-step solution: 1. First, get all the \(x\) terms on one side of the equation. You can do this by adding \(2x\) to both sides: \(3x + 1 + 2x = -2x + 2x + 36\) This simplifies to: \(5x + 1 = 36\) 2. Next, isolate the \(x\) term by subtracting 1 from both sides: \(5x + 1 - 1 = 36 - 1\) Which simplifies to: \(5x = 35\) 3. Finally, solve for \(x\) by dividing both sides by 5: \(\frac{5x}{5} = \frac{35}{5}\) Simplifying gives: \(x = 7\) So, the solution to the equation is \(x = 7\).
To solve this equation, you would want to isolate the variable x. Here's how you would do it: Firstly, combine like terms - you would add 2x to both sides of the equation: 3x + 2x = -2x + 2x + 36 That simplifies to: 5x + 1 = 36 Then, subtract 1 from both sides to completely isolate the x terms: 5x + 1 - 1 = 36 -1 Simplified, that's: 5x = 35 Lastly, divide both sides by 5 to give you x on its own: 5x / 5 = 35 / 5 So, x = 7.
A new large language model has been made available since this question was asked.
To generate an updated answer from the new model, click the button below.
Think your answer is better than the AI's? Post it below.
Other Most Relevant Posts:
If you want your question answered by an AI, click here.
Post your own comment or use AI: