Bell work 03-07-18 Algebra 2 1. Find ( f ⋅ g)(x) for f(x) =

Slides:



Advertisements
Similar presentations
Geometry 5 Level 1. Interior angles in a triangle.
Advertisements

Properties of Polygons
Rectangles A rectangle is a quadrilateral with four right angles. A rectangle is a parallelogram. A rectangle has opposite congruent sides. Diagonals of.
CP Geometry Mr. Gallo. Classifying Polygons in the Coordinate Use three formulas: FormulaWhen to Use it Distance FormulaTo determine whether: Sides are.
Parallelograms and Tests for Parallelograms
Outcome F Quadrilaterals
Grade 11-Regular Coordinate Geometry Exercises Long Test #2 Coverage: Vertical Angles, Linear Pairs, Transversals, Parallel Lines, Coordinate Geometry.
Parallelograms Geometry Regular Program SY Source: Discovering Geometry (2008) by Michael Serra Geometry (2007) by Ron Larson.
Use coordinate geometry to represent and analyze line segments and polygons, including determining lengths, midpoints and slopes of line segments.
Proof using distance, midpoint, and slope
Tests for Parallelograms Advanced Geometry Polygons Lesson 3.
6.7 Polygons in the Coordinate Plane
Tests for Parallelograms
EXAMPLE 4 Use coordinate geometry SOLUTION One way is to show that a pair of sides are congruent and parallel. Then apply Theorem 8.9. First use the Distance.
6.3 Proving Quadrilaterals are Parallelograms Day 3.
Polygons In The Coordinate Plane Chapter 6 Section 7.
Polygons in the Coordinate Plane Techniques Examples Practice Problems.
6.1 Polygons.
6.1 & Question 6.1 & 6.2 – 10.
Then/Now You used properties of parallelograms and determined whether quadrilaterals were parallelograms. Recognize and apply properties of rectangles.
Using Coordinate Geometry to Prove Parallelograms
. A B
UNIT 7 LESSON 4B PROVING PARALLELOGRAMS CCSS G-CO 11: Prove theorems about parallelograms. LESSON GOALS Use properties of parallelograms to prove that.
6.3 TESTS FOR PARALLELOGRAMS. If… Both pairs of opposite sides are parallel Both pairs of opposite sides are congruent Both pairs of opposite angles are.
Polygons – Angles In Regular Polygons Regular Polygons have equal sides and equal angles, So if we can find one side, we would know the measure of all.
8.2 Parallelograms. Objectives  Recognize and apply properties of the sides and angles of parallelograms.  Recognize and apply properties of the diagonals.
Proving Parallelograms: Coordinate Geometry Unit 1C3 Day 4.
Proofs with Quadrilaterals. Proving Quadrilaterals are Parallelograms Show that opposite sides are parallel by same slope. Show that both pairs of opposite.
Polygons Advanced Geometry Polygons Lesson 1. Polygon a closed figure Examples NO HOLES NO CURVES SIDES CANNOT OVERLAP all sides are segments.
 SAT Prep Course geometry & Measurement Day 3. Geometry Includes  Notation  Lines & Points  Angles  Triangles  Quadrilaterals  Area & perimeter.
 Solve each equation: . Warm up. Lesson 10-1 Introduction to Analytical Geometry Objective: To find the distance and midpoint between two points on.
Geometry 6.3 I can recognize the conditions that ensure a quadrilateral is a parallelogram.
Date: 8.1(a) Notes: Polygon Interior Angles Sum Lesson Objective: Find and use the sum of the measures of the interior angles of a polygon. CCSS: G.MG.1.
Geometry Name: __________________________ Unit 4 WS 2Date: __________________________ Identify the polygon by name, whether it is convex or non convex,
$100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500.
HONORS GEOMETRY 6.3: Test for Parallelograms Day Two.
GEOMETRY 10.5 Exterior and Interior Angle Measurement Interactions.
Warm Up Find the slope and distance between the points: 1. A(3,-2) B(-4,-9) 2. C(0,-3) D(2,-4)
Geometry Lesson 6 – 2 Parallelograms Objective: Recognize and apply properties of the sides of angles of parallelograms. Recognize and apply properties.
8.3 Test for Parallelograms Check.3.2 Connect coordinate geometry to geometric figures in the plane (e.g. midpoints, distance formula, slope, and polygons).
Then: You recognized and applied properties of parallelograms. Now: Recognize the conditions that ensure a quadrilateral is a parallelogram. 6.3 TEST FOR.
Plane figure with segments for sides polygon. Point that divides a segment into two equal parts midpoint.
Geometry Name: __________________________ Unit 4 – Polygon NotesDate: ___________________________ Polygons – - __________________________________________________.
G-05 “I can use coordinates to prove and apply properties of parallelograms.” Parallelogram, rectangle, rhombus and squares.
Aim: How can we solve coordinate quadrilateral proofs
Lesson 8-1 Angles of Polygons Lesson 3-4: Polygons.
Parallelogram, rectangle, rhombus and squares
Coordinate Geometry Notes Name:____________________________
EXAMPLE 4 Use coordinate geometry
Using Coordinate Geometry to Prove Parallelograms
Lesson 8.3: Show that a Quadrilateral is a Parallelogram
Quadrilaterals and Coordinates Proof
Section 6.6 Polygons in the Coordinate Plane
All sides have the same length and angles have the same measure.
Using Coordinate Geometry to Prove Parallelograms
Polygons – Angles In Regular Polygons
6-2 Properties of Parallelograms
Lesson: 6.3 Tests for Parallelograms Objectives:
How many diagonals in a… 1. Triangle _______ 2. Heptagon _______
6-3: Tests for Parallelograms
Lesson 5-4 Coordinate Geometry
Parallelograms Geometry Regular Program SY Source:
Section 1 – Introduction to Analytic Geometry
Angle Relationships Pre-Algebra.
6-3 Tests for Parallelograms
6.3 Proving Quadrilaterals are Parallelograms
Proving a quadrilateral is a parallelogram
Geometry Section 8.2.
8.2 Parallelograms.
6.1: Classifying Quadrilaterals
Presentation transcript:

Bell work 03-07-18 Algebra 2 1. Find ( f ⋅ g)(x) for f(x) = 𝑥 2 – 4 and g(x) = 𝑥+2.   2. If f(x) = 2x – 7 and g(x) = 𝑥 2 – 5, find g[f(3)]. 3. If f(x) = 𝑥−7 and g(x) = 𝑥 2 – 4, find [ g ◦ f ](x). 4. Find the inverse of g(x) = 3x - 2. 5. Determine whether f(x) = 3x – 6 and g(x) = 1 3 x + 2 are inverse functions.

Bell work 03-07-18 Geometry 1. Find the coordinates of the intersection of the diagonals of parallelogram XYZW with vertices X(2, 2), Y(3, 6), Z(10, 6), and W(9, 2). (hint: midpoint) 2. Determine whether the quadrilateral with vertices A(5, 7), B(1, –2), C(–6, –3), and D(2, 5) is a parallelogram. Use the slope formula. 3. If the measure of each interior angle of a regular polygon is 171, find the number of sides in the polygon.