To solve the equation \(8.3x + 2x - 60.5 = 300\), we can follow these steps:
Combine like terms (the terms involving \(x\)): \[ 8.3x + 2x = 10.3x \] So the equation becomes: \[ 10.3x - 60.5 = 300 \]
Next, add \(60.5\) to both sides to isolate the term with \(x\): \[ 10.3x = 300 + 60.5 \]
Calculate the right side: \[ 300 + 60.5 = 360.5 \] Now the equation is: \[ 10.3x = 360.5 \]
Finally, divide both sides by \(10.3\) to solve for \(x\): \[ x = \frac{360.5}{10.3} \]
Now, calculate \(x\): \[ x \approx 35 \]
So the solution to the equation is approximately \(x = 35\).