Introduction into quadratic equation, roots, zeros and solutions

The video reviews quadratic functions, focusing on their properties like vertex, maximum, and minimum values. It transitions to quadratic equations, explaining how they are set to zero and solved. The terms roots, zeros, and solutions are discussed as interchangeable, highlighting their role in solving quadratic equations.

What is the standard form of a quadratic function?

• F(x) = Ax^2 + Bx + C

• F(x) = Ax + Bx^2 + C

• F(x) = Ax^2 + C

• F(x) = Bx^2 + Ax + C

What is the vertex formula for a quadratic function?

• X = -B / 2A

• X = A / 2B

• X = -A / 2B

• X = B / 2A

In a quadratic equation, what value is it typically set equal to?

• B

• 0

• 1

• A

What is the main difference between a quadratic function and a quadratic equation?

• A quadratic equation has no solutions

• A quadratic function has no coefficients

• A quadratic equation is a function set equal to a value

• A quadratic function is always set to zero

What do we call the values of X that satisfy a quadratic equation?

• Vertices

• Intercepts

• Coefficients

• Solutions

Which term is NOT interchangeable with 'roots' in the context of quadratic equations?

• Roots

• Intercepts

• Solutions

• Zeros

What is the process of finding zeros in a quadratic function?

• Changing the function to an equation and solving for roots

• Determining the vertex of the function

• Setting the function equal to a non-zero value

• Finding the maximum value of the function