Introduction

By definition, factoring a polynomial is the process of rewriting it as a product of irreducible factors. The fundamental theorem of algebra relates the coefficients of a polynomial to its roots. The reverse of polynomial factorization is expansion, the product of polynomial factors to an “expanded” polynomial, written as just a sum of terms. While expansion is completely routine, factorization requires skills and creativity. Factorization of polynomials plays an important role in solving different types of mathematical problems. It helps students understand more about equations. It’s a key skill that students need to apply when studying many other topics and concepts in Math, in addition to its importance in daily life applications.

Objectives

• Enhance student math skills
• Increase students' understanding of math concepts
• Increase student's understanding of factoring techniques
• Instill a methodical approach to problem solving
• Promote mathematical talent
• Discover the gifted PYP Math students
• Encourage and motivate talented students.

Methodology

The contest will be formed of three stages. Stage#(I) selects the best 8 participants through summative assessments. Stage#(II) selects the best 4 and Stage# (III) selected the best 3 through summative and formative assessment tracks.

• The first 3 winners will receive prizes:

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  • 1st winner: 3000 SAR
  • 2nd winner: 2000 SAR
  • 3rd winner: 1000 SAR