Transfer an equation standard form to vertex form when b is not divisible

The video tutorial explains how to transform an equation from standard form to vertex form. It begins with an introduction to the concept and then guides through setting up the equation in the form of X^2 + BX. The process of completing the square is detailed, including calculating B/2 squared and handling fractions. The tutorial then covers rewriting the equation as a perfect square and finalizing it into vertex form, offering tips for dealing with non-divisible B values and fractions.

What is the first step in transforming an equation from standard form to vertex form?

• Find the value of B/2 squared

• Add and subtract the same value on both sides

• Rewrite the equation in the form X^2 + BX

• Multiply the equation by a constant

When completing the square, what is the significance of calculating B/2 squared?

• It simplifies the equation to linear form

• It helps in finding the roots of the equation

• It is used to rewrite the equation as a perfect square

• It determines the axis of symmetry

How should you handle fractions when completing the square?

• Multiply them by a constant

• Leave them in fractional form

• Ignore them

• Convert them to decimals

What should you do if B is not divisible by two when transforming to vertex form?

• Multiply B by a constant

• Round B to the nearest whole number

• Use the fractional value of B/2

• Ignore the B term

What is the final form of the equation after completing the square and simplifying?

• y = (X + B/2)^2 + C

• y = X^2 + BX + C

• y = (X - B/2)^2 - C

• y = (X + B/2)^2 - C