'Gcf greatest common factor' diaporamas de présentation

MATH 009 JIM DAWSON

MATH 009 JIM DAWSON. 1.1 WHOLE NUMBERS. Memorize the place values from ones(units) through trillions to see the pattern. Write 26,709 in standard form: Twenty-six thousand seven hundred nine. Write five thousand forty-four in standard form. 5,044 Write 200,493 in expanded form.

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5.1 Factoring a monomial from a polynomial

5.1 Factoring a monomial from a polynomial. Factors-numbers (or variables) that you multiply together to get a product The factors of 30 = 1,2,3,5,6,10,15,30 To factor something is the opposite of multiplying Multiplying 3(x+2) = 3x + 6 Factoring 3x + 6 = 3(x+2).

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Quadratic Journal

Quadratic Journal. By : Christian Aycinena. Factoring any Polynomial:. First of all, a polynomial is a mathematical expression in which consists of two or more terms. How to factor a Polynomial? First find the GCF(Greatest Common Factor) Divide all by the GCF Do Backward FOIL .

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Monday, March 10 th

Monday, March 10 th. Find the Product (x + 4)(x + 7) 2. (x + 14)(x + 2). A Look Ahead. Monday: Factoring GCF Tuesday: Factoring when a=1 Wednesday: Factoring when a?1 Thursday: Review Factoring Friday: Quiz. Reminders. Next Test: Wednesday, March 20 th

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My Special Number

My Special Number. 24. My Special Number. My special number is 24. I chose the number 24 because 24 is one of my lucky numbers. 24 is cool in a sense that the next multiple of 2 is 4. Why is 24 the most significant number?.

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Bell Ringer

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My Special Number

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FACTORING BINOMIALS

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My special number 60!

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A Rational Expression or Algebraic Fraction is a quotient of two polynomials.

A Rational Expression or Algebraic Fraction is a quotient of two polynomials. Whenever an algebraic fraction has a single term numerator and denominator, it can be simplified using the following property:.

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Finding GCF (Greatest Common Factor)

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Extracting Factors from Polynomials

Extracting Factors from Polynomials. Learn to extract the greatest common factor from a polynomial. Extracting Factors. To factor a polynomial, we first begin by determining if the polynomial has a monomial factor other than 1.

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No zeros:

A zero (root) of a function is the x-intercept of the graph. Quadratic functions can have 0, 1, or 2 zeros. (In general, a function can have as many zeros as its highest exponent.) The zeros of a quadratic function are always symmetric about the axis of symmetry.

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Example:

Example:. Find the GCF. THEN, Multiply both sides by the GCF. (y+3) y+3 ( ) y+3 Then distribute the (y+3) to each side and simplify. y+3 ( ) y+3 Now simplify Like terms + 4 + 4. Move everything to one side.

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