'3 solve' diaporamas de présentation

The Common core + mathematics + next generation

The Common core + mathematics + next generation. Jennifer L. Altieri , Ph.D. Our Focus Today. Reinforcing Common Core Mathematics Standards and Strengthening Literacy Skills Through Science. Getting started. Comparing and Measuring --K-2. Activities. Compare Themselves to a Partner

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Chapter 9 Review

Chapter 9 Review. SHOWDOWN ACTIVITY!. 1) Find the Product:. 1) Find the Product:. 2) Simplify using addition and/or subtraction:. 2) Simplify using addition and/or subtraction:. 3) Solve for x:. 3) Solve for x:. 4) Find the Product:. 4) Find the Product:. 5) Name the following.

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Lesson 3-3 Pages 110-114

Lesson 3-3 Pages 110-114. Solving Equations by Adding or Subtracting. Lesson Check 3-2. What you will learn!. How to solve equations by using the Subtraction Property of Equality. How to solve equations by using the Addition Property of Equality. Vocabulary. What you really need to know!.

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7.3 Special Right Triangles

Interactive Notebook Entries Table of Contents pg. 21 Special Right Triangles Notes Pg. 22 Special Right Triangles Practice. 7.3 Special Right Triangles. *You will be able to find the lengths of sides of special right triangles. 45-45-90 And 30-60-90. Special Right Triangles.

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Section 8.3

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7-2 Homework Answers

24) 4/3 25) a/3 26) 7/4 or (3+4)/4 27) b/a = 4/3 11) ?ABC~?DEF SF 3:5 12)ABCD~FEDG SF 2:3 13)Not similar, explain 14) x = 4, y = 3 15) x = 8, y = 9, z = 5.25. 16) x = 12.75, y = 18. 5 17) 120 pix by 90 pix 18)24ft wide, 13.5ft high 19) 5 in 20) 9.5 in 21) 3: 5 22) 51 o

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9.3 Altitude-On-Hypotenuse Theorems (a.k.a Geometry Mean)

9.3 Altitude-On-Hypotenuse Theorems (a.k.a Geometry Mean). When an altitude is drawn from to a hypotenuse then three similar triangles are formed. Identify the three similar triangles! Which theorem can they be proven similar?.

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Warm Up

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Aim: How do we solve equations with like terms on one side and literal equations?

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DRILL

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Objective The student will be able to:

Objective The student will be able to:. solve inequalities using multiplication and division. SOL: A.1, A.3. Designed by Skip Tyler, Varina High School. o. -5. -4. -3. o. -5. -4. -3. ?. -5. -4. -3. -5. -4. -3. Answer Now.

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Ch 6.5 Absolute Value Equations

Ch 6.5 Absolute Value Equations. Objective: To solve one variable absolute value equations. Definition. Absolute-Value: The distance from the origin (0). Absolute-Value Equation: An equation of the form |ax + b | = c. Rules. 1. Isolate the absolute value expression

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Tables and Relations Review

Tables and Relations Review. Answer Now. 1) Which is a solution to 2x + y = 6?. (2, 1) (3, 2) (1, 5) (-1, 8). Answer Now. 2) Which ordered pair is NOT a solution to the graph shown?. (0, -1) (3, 5) (-2, -5) (3, 4). Answer Now. 3) Solve the following equation for y: 3x + y = 7.

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6-1 Graphing Systems of Equations

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6.5 Solving Trig Equations & Inequalities

6.5 Solving Trig Equations & Inequalities. We will solve trigonometric equations & inequalities by combining algebraic techniques & trig identities There are lots of techniques! Keep in mind if the answer must be in a specified interval. Technique #1 ? Factoring Ex 1) Solve.

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6.5 Solving Trig Equations & Inequalities

6.5 Solving Trig Equations & Inequalities. We will solve trigonometric equations & inequalities by combining algebraic techniques & trig identities There are lots of techniques! Keep in mind if the answer must be in a specified interval. Technique #1 ? Factoring Ex 1) Solve.

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2.6 Solving Polynomial Equations

2.6 Solving Polynomial Equations. Now that we are pros at solving quadratics, we will raise the bar & solve any polynomial equation - Remember answers can be real & non-real - We will utilize our factoring skills & use the quadratic formula

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7.7 Radical Functions

7.7 Radical Functions. A radical function has a variable in the radicand The Basic Graph. Ex 1) Sketch. left 2, up 3. We can transform this just like we do other graphs.

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8.5 Systems of Inequalities

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More Practice with Exponential Functions

More Practice with Exponential Functions. Learning Objective: to use exponential functions in other real life situations and begin to solve exponential equations. Warm-up Quick Quiz! . Notes.

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