Warm up Simplify each expression put into standard
- Slides: 21
Warm up • Simplify each expression, put into standard form and name based on degree and number of terms • 4 x 2 (2 x + 3 x 2 + 5) • (x + 2)4
Dividing monomials
Dividing monomials
To divide a monomial by a monomial • Divide the coefficients • Subtract the exponents
To divide a polynomial by a monomial • Split the polynomial into separate terms • Divide the coefficients • Subtract the exponents
dividing a polynomial by a monomial
Simplify
Simplify
Divide a polynomial by a monomial
Divide a polynomial by a monomial
Divide a polynomial by a monomial (20 c 4 d 2 f – 16 cdf 2 + 4 cdf) / (4 cdf)
Greatest Common Factor (GCF) • The greatest common factor is the largest factor that two numbers share. • Let’s find the GCF of 12 and 42. First, we need to make a list of factors for each number.
Greatest Common Factor (GCF) • The greatest common factor is the largest factor that two numbers share. • Let’s find the GCF of 25 a 2 and 15 a
Greatest common factor • What is the greatest common factor of • 4 x 2, 2 x 3, and 8 x? • 2 xy, 6 x 2 y, 12 xy 2
Factor using the greatest common factor • Decide what the greatest common factor is • Divide each term by that greatest common factor ▫ Divide the coefficients ▫ Subtract the exponents
Factor using the greatest common factor • 4 x - 8 • 12 x 2 + 4 x
Factor using the greatest common factor • 6 x + 3 • -4 x 3 + 2 x 2
Factor using the greatest common factor • 28 a 2 b + 56 abc 2
Factor 20 x 2 - 24 xy 1. 2. 3. 4. x(20 – 24 y) 2 x(10 x – 12 y) 4(5 x 2 – 6 xy) 4 x(5 x – 6 y)
Factor 2 28 a + 21 b - 2 2 35 b c
Factor 16 xy 2 - 24 y 2 z + 40 y 2 1. 2. 3. 4. 2 y 2(8 x – 12 z + 20) 4 y 2(4 x – 6 z + 10) 8 y 2(2 x - 3 z + 5) 8 xy 2 z(2 – 3 + 5)
- For questions 1–2, simplify each expression.
- Reverse distributive property
- Substitution property
- Simplifying radical expressions
- Simplify each expression
- Simplify each expression by combining like terms
- Simplify each expression and then arrange them in
- Simplify each expression
- Simplify each expression
- Simplify each absolute value expression
- Simplify each expression.
- Practice 11-1 simplifying radical answers
- Lesson 4 work with algebraic expressions
- More multiplication properties of exponents
- Put each verb in brackets into a suitable verb form
- Simplify the rational expression
- Simplify the expression.
- Algebraic expression calculator
- Simplifying properties of exponents
- Simplify expressions with distribution
- Simplify rational expression
- K map