Isolating Variable C in Equations

The video tutorial demonstrates how to solve an equation with multiple variables, focusing on isolating a specific variable, C. The process involves setting up the equation, eliminating terms, and using division to isolate C. The final solution expresses C in terms of other variables, showcasing the method of solving equations with multiple unknowns.

What is the main focus when solving an equation with multiple variables?

• Isolating one variable

• Simplifying to zero

• Finding a single numerical solution

• Eliminating all variables

What does the equation b*c + 3G = 2K represent in this context?

• An equation with a single solution

• A solved equation

• A simple arithmetic problem

• An equation with multiple variables

In the equation b*c + 3G = 2K, what is the goal?

• To find the value of G

• To eliminate B

• To solve for K

• To isolate C

What is the first step in isolating C in the equation?

• Divide both sides by K

• Multiply both sides by B

• Subtract 3G from both sides

• Add 3G to both sides

After subtracting 3G from both sides, what does the equation become?

• b*c = 2K

• b*c = 2K - 3G

• b*c = 2K + 3G

• b*c = 3G - 2K

What operation is used to further isolate C after subtraction?

• Addition

• Multiplication

• Division

• Subtraction

Why is it important to divide the entire right side of the equation by B?

• To ensure C is completely isolated

• To find the value of B

• To eliminate B from the equation

• To simplify the equation to zero

What is the opposite operation of multiplication used in the equation?

• Subtraction

• Addition

• Exponentiation

• Division

What is the final form of the equation after isolating C?

• C = 2K + 3G / B

• C = 2K - 3G / B

• C = 2K - 3G

• C = 2K / B - 3G

What indicates that the equation is fully solved for C?

• C is added to 3G

• C is multiplied by B

• C is alone on one side

• C is on the left side