x1+3=13x_{1}+3=13

Hello Amanita! Let's solve the equation x1+3=13x_{1} + 3 = 13 together. Here’s how we’ll approach it:

Step-by-Step Solution Plan

  1. Understand the Problem: We need to find the value of x1x_{1} that makes the equation true.
  2. Isolate x1x_{1}: To do this, we will subtract 3 from both sides of the equation.
  3. Calculate the Result: We will use the appropriate tool to solve for x1x_{1}.
  4. Verify the Solution: We will check if our answer satisfies the original equation.

Let's execute this plan!


Step 1: Isolate x1x_{1}

The equation is:

x1+3=13x_{1} + 3 = 13

To isolate x1x_{1}, subtract 3 from both sides:

x1+33=133x_{1} + 3 - 3 = 13 - 3

x1=10x_{1} = 10

Let's use the tool to confirm this solution. Amanita, after solving the equation x1+3=13x_{1} + 3 = 13, we find:

x1=10x_{1} = 10

Explanation:

  • We subtracted 3 from both sides to isolate x1x_{1}.
  • This gives us x1=10x_{1} = 10.

Verification:

If we substitute x1=10x_{1} = 10 back into the original equation:

10+3=1310 + 3 = 13

which is true!

Final Answer:

x1=10\boxed{x_{1} = 10}

Great job following the steps! If you have more equations, feel free to ask!