Learn how to solve a literal equation with a quadratic term h = vt-gt^2 , g ex 22

The video tutorial demonstrates how to solve for the variable G in an equation. The instructor explains the process of isolating the variable by moving terms to one side and using inverse operations to simplify the equation. The steps include addressing negative values, rearranging terms, and performing operations in a specific order to achieve the final solution. The tutorial concludes with a summary of the method used to solve for the variable.

What is the first step in isolating the variable G in the equation?

• Add V to both sides

• Subtract G from Vt

• Multiply by T^2

• Move G to the other side

Why is it beneficial to move G to the other side of the equation?

• To make G negative

• To avoid division at the end

• To simplify the equation

• To add more variables

What operation is performed after rearranging the equation to isolate G?

• Dividing by V

• Multiplying by T^2

• Subtracting H

• Adding H

What is the final expression for G after solving the equation?

• G = Vt * H / T^2

• G = Vt / H * T^2

• G = Vt + H / T^2

• G = Vt - H / T^2

Which mathematical principle is used to solve for G in the final steps?

• Linear operations

• Complex operations

• Direct operations

• Inverse operations