Quadratic Function: Completing The Square | Derivation

    In the previous post, we have proven the equation that is responsible for the method of completing the square in a quadratic function. The equation that we have proven previously is 
----------------------------------------------- (1)
                    where k is a non-zero arbitrary constant.

    Now, what will happen to equation (1) if the constant, k has a positive value? What if the constant, k has a negative value? Let us try to find it out.

    (A) Positive Value of the Constant, k
    
    (B) Negative Value of the Constant, k



    Hence, we have derived the two equations which is normally used for the method of completing the square in an quadratic function.

  Lastly, I hope that you enjoyed reading the post and learning from it. Please do not forget to LIKE, SHARE and SUBSCRIBE to my blog and my YouTube channel as well. Thank you and have a nice day!

Comments

Popular posts from this blog

Quadratic Function: Completing The Square | Prove

Quadratic Function: Completing The Square | Verification