The area of a rectangle is 2

Slides:



Advertisements
Similar presentations
Dividing Rational Expressions Use the following steps to divide rational expressions. 1.Take the reciprocal of the rational expression following the division.
Advertisements

Holt Algebra Simplifying Rational Expressions Warm Up Simplify each expression Factor each expression. 3. x 2 + 5x x 2 – 64 (x + 2)(x.
12.1 – Simplifying Rational Expressions A rational expression is a quotient of polynomials. For any value or values of the variable that make the denominator.
Academy Algebra II R4, R6: Polynomials: Add/Subtract/Mult/Divide (360 math instead of worksheet) HW: p (30-50 eoe, eoe, 90)
Name:__________ warm-up During the summer months, the glaciers of Mount Rainier move about 18 inches per day. How many feet per hour do they move?
Algebra Core Review Day 7
Simplify Rational Algebraic Expressions In the previous section on polynomials, we divided a polynomial by a binomial using long division. In this section,
Warm-up Find the quotient Section 6-4: Solving Polynomial Equations by Factoring Goal 1.03: Operate with algebraic expressions (polynomial,
Splash Screen.
Algebra 1 Notes: Lesson 8-5: Adding and Subtracting Polynomials.
Section 9-3a Multiplying and Dividing Rational Expressions.
Warm-up 1.The height of a cube is set at (x + 1). Find the polynomial that represents the volume of the cube. 2.A rectangular swimming pool is three times.
Multiplying a Dividing Rational Expressions Lesson 8.4 Algebra II.
Warm-up over Lesson 5-1.
3.2a Multiply a monomial and a polynomial. A-APR.6 Rewrite simple rational expressions in different forms; write a(x) ⁄ b(x) in the form q(x) + r(x) ⁄
Section 5.3(d) Synthetic Substitution. Long division Synthetic Division can be used to find the value of a function. This process is called Synthetic.
Section 2-2 Synthetic Division; The Remainder and Factor Theorems.
Warm Up no 0, 3 x = -3. Homework Questions Section 2.2 Synthetic Division; The Remainder and Factor Theorems Objective: To use synthetic division and.
Algebra II Explorations Review ( ) Day Divide using LONG Division. Show all work. Answer:
6.3 D IVIDING P OLYNOMIAL Use long division and synthetic division to divide polynomials. Use synthetic division to evaluate a polynomial Objective Electricians.
Moon 11/23 Lesson 5 – 4 Learning Objective: To divide polynomials by long division Hw: Pg.
Divide Polynomials using Long Division and Synthetic Division.
X + 5 4x +20x R + 3 3x x Tues 11/24 Lesson 5 – 4 Learning Objective: To divide polynomials by synthetic division Hw: Pg.
Algebra Rational Algebraic Expressions. WARMUP Simplify:
Table of Contents Dividing Rational Expressions Use the following steps to divide rational expressions. 1.Take the reciprocal of the rational expression.
Warm Up Divide using long division ÷ Divide.
Warmup Divide using synthetic division using the zero given. Then factor the answer equation completely and solve for the remaining zeroes. Show.
Sect. 2-2 Synthetic Division; The remainder and Factor theorems Objective: SWBAT use the synthetic division and to apply the remainder and factor theorems.
Long and Synthetic Division. Long Division Polynomial long division can be used to divide a polynomial d(x), producing a quotient polynomial q(x) and.
SLO Review Warm Ups. Warm Up 4/24/15 1.Identify the roots of the equation. State the multiplicity at each root. (Graph to find a root, then use synthetic.
5.1 – 5.6 Review Algebra 2. Exponents! Evaluate the expression: ∙ (x 3 y -5 )(x 2 y) 2 3.(3x 3 y 6 ) -2.
DIVISION PROPERTIES OF EXPONENTS DIVISION PROERTIES OF EXPONENTS.
Chapter Dividing polynomials. Objectives  Use long division and synthetic division to divide polynomials.
Dividing Polynomials A-APR.6 Rewrite simple rational expressions in different forms; write a(x) / b(x) in the form q(x) + r(x) / b(x), where a(x), b(x),
Algebra Finding Real Roots of Polynomial Equations.
2.1 Functions It’s a beautiful day, don’t let it get away. -U2.
Do Now: Divide Write out as much work as possible. Don’t divide in your head
Warm Up Divide using long division ÷ Divide.
Splash Screen.
Dividing Polynomials Two options: Long Division Synthetic Division.
Warm Up Compute the following by using long division.
Do Now  .
Division of a Polynomial
Warm Ups Term 2 Week 6.
Variables and Expressions
Section P6 Rational Expressions
Dividing Polynomials Algebra
5.1 – Basic Properties & Reducing to Lowest Terms
Bellringer Divide 9
Warm Up 1. Divide f(a) = 4a2 – 3a + 6 by a – 2 using any method.
Apply the Remainder and Factor Theorems
If a polynomial q(x) is divided by x – 4, the quotient is 2
Simplify the expression:
Section 8-2: Multiplying and Dividing Rational Expressions
Simplify: 7
The perimeter of a square is 24 feet. Find the length of its diagonal.
Simplify: 5 32
Factor the equation: 3
Simplifying Rational Expressions
Algebraic Expressions
Dividing Polynomials (Long Division)
Solve Radical Equations and Inequalities
Section 6.3 – Polynomial Division
Dividing Polynomials (Long Division)
Five-Minute Check (over Lesson 4–2) Mathematical Practices Then/Now
Problem of the Day Janice is solving the quadratic equation as shown:
Content Objective: We will divide polynomials.
Algebra 1 Section 9.6.
Factor the equation:
ALGEBRA II HONORS/GIFTED - SECTION 8-4 (Rational Expressions)
Presentation transcript:

The area of a rectangle is 2 𝑥 2 −11𝑥+15 square feet The area of a rectangle is 2 𝑥 2 −11𝑥+15 square feet. The length of the rectangle is 2𝑥−5 feet. What is the width of the rectangle? Problem of the Day

Section 5-2b Dividing Polynomials

Then Now Objectives You divided polynomials using long division. Divide polynomials using synthetic division.

Common Core State Standards Content Standards A.APR.6 – Rewrite simple rational expressions in different forms using inspections, long division, or, for the more complicated examples, a computer algebra system. Mathematical Practices 6) Attend to precision. Common Core State Standards

Use synthetic division to find the quotient: ( 𝑥 3 −4 𝑥 2 +6𝑥−4)÷(𝑥−2) Example 4

Use synthetic division to find the quotient: (2 𝑥 3 +3 𝑥 2 −4𝑥+15)÷(𝑥+3) Example 4

Use synthetic division to find the quotient: (4 𝑎 4 +2 𝑎 2 −4𝑎+12)÷(𝑎+2) Example 4

Use synthetic division to find the quotient: (6 𝑏 4 −8 𝑏 3 +12𝑏−14)÷(𝑏−2) Example 4

Use synthetic division to find the quotient: (4 𝑦 3 −6 𝑦 2 +4𝑦−1)÷(2𝑦−1) Example 5

Use synthetic division to find the quotient: (6 𝑐 3 −17 𝑐 2 +6𝑐+8)÷(3𝑐−4) Example 5

Use synthetic division to find the quotient: (15 𝑏 3 +8 𝑏 2 −21𝑏+6)÷(5𝑏−4) Example 5

Use synthetic division to find the quotient: (8 𝑥 4 −4 𝑥 2 +𝑥+4)÷(2𝑥+1) Example 5

p.315 #3 – 6, 9 – 11, 57 (Use synthetic division for #3 – 6 and #9 – 11.) Homework