EXAMPLE: Determine the length of CB. 58 o 32 m 40 m A B C 58 o b = 32 m c = 40 m A B C a = ? CB is about 36 meters long.

Slides:

Advertisements

Similar presentations

Conducting Face-Offs Presentation Designed by Illinois Hockey Officials Association.

Advertisements

Small Area Games.

The Cosine Rule A B C a b c. The Cosine Rule A B C a b c.

Forward Split Drills: “Creating Habits & Identity”

Hockey Notes Summer 2012 M. M. McMahon, Ph.D.. Offensive Players: In Our Zone Stay between the top of the face-off circle and the blue line When the puck.

Positioning 101 where to be and where not to be on the ice Phase Matrix Ice Hockey.

Laws of Sines and Cosines Sections 6.1 and 6.2. Objectives Apply the law of sines to determine the lengths of side and measures of angle of a triangle.

The Field of Play Early Inspection is essential – 45 mins before kickoff Look for correct markings and appurtenances Safety a priority.

Weight is a force that is defined from the gravitational attraction between two masses. The gravitational force causes the less massive object to accelerate.

Starter a 6 c A 49° 96° 1.Use the Law of Sines to calculate side c of the triangle. 2.Now find the Area of a Triangle.

HOCKEY BY TAUSON PFEIFLE. TABLE OF CONTENTS What Is Hockey? Hockey On Live TV. What Refs Do. A Power Play. The Forwards. Rules.

Choose your own adventure: Hockey edition! By Joseph Reynolds.

Forces and Newton’s Laws of Motion

Law of Sines Law of Cosines BINGO!

Golden Rules for Offense

Lacrosse History Lacrosse was an old sport played by the natives of Canada about the time the Europeans came into contact with them. Lacrosse is a sport.

8-6 The Law of Cosines Objective To apply the Law of Cosines Essential Understanding If you know the measures of two side lengths and the measure of the.

Chapter 7 review Number 73 This method shows how to find the direction by adding the vector. You will use the laws of sines and cosines. To view this show,

THIS IS THE MAP OF THE USA IT HAS 51 STATES WAShINGTON This is ….

$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.

Ice Hockey Game information Fault and penalty Event terms.

$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.

Levi Jorgensen. What Knowledge is needed to play hockey?  Layout of Rink  Rules Off sides Icing Puck going out of play  Positions Forward Defense.

Aim: Law of Cosines Course: Alg. 2 & Trig. Aim: What is the Law of Cosines? Do Now: If the measures of two sides and the included angle of a triangle.

Triangle Warm-up Can the following side lengths be the side lengths of a triangle?

By:Mitch Mollison  Chapter 1: The Gear  Chapter 2: The Puck & The Stick  Chapter 3: A Penalty  Chapter 4: The Positions  Chapter 5: Why Hockey Is.

Agenda Agenda Practice – October 15, :30 pm – 3:30 pm Figure 1 (5 minutes) – Skating around stretching – to the whistle Figure 2 (10 minutes) – Puck.

Sport in our life.

Sport plays a very important role in our life. Many people go in for sports because it helps to be healthy.

ICE HOCKEY REPORT BY LYNTON LOUIS. DESCRIPTION ice hockey is a fast, exciting sport played by two teams on a sheet of ice called a rink. Each team has.

Notes Over 8.1 Solving Oblique Triangles To solve an oblique triangle, you need to be given one side, and at least two other parts (sides or angles).

Hockey Notes. 6th grade High sticking - Any time your hockey stick blade comes above your waist Slap shot - A long shot with a back swing and a follow.

Word of the Week Goal [ gōl ] NOUN goals plural target area: in a game such as soccer or hockey, the space or opening into which a ball or puck must go.

Law of Cosines 7.2 JMerrill, 2009 Law of Cosines A Usually used when you have SSS or SAS In ANY triangle ABC: a2 = b2 + c2 – 2bc cosA b2 = a2 + c2 –

Stephen Jones. History Ice hockey tournaments have been held in every Olympics since was the first time it was held in the winter(originally.

1 What you will learn  How to solve triangles by using the Law of Cosines  How to find the area of triangles if the measures of the three sides are given.

WHITEBOARD TIME !! LET’S DO SOME F ·d ·cos  !!!.

Momentum Chapter 9. Impulse and Momentum Applications  Science of Speed: Momentum Science of Speed: Momentum.

CA Review. Law of Sines and Cosines 1.Given a triangle with angles 98 and 50 degrees with an included sides of 15. What is the length of the side opposite.

 When figures have the same size and shape we say they are congruent.  In this lesson I will focus on congruent triangles.

Hockey/Floor Hockey.

What Is The Most Important Statistic In The NHL? Does a higher Corsi%, Save %, or Shot % increase your chances of winning a Stanley Cup?

The Cosine Law The Cosine Law is used for situations involving SAS as well as SSS. You are given 2 sides and the contained angle and you wish to find the.

Notes Over 8.2 Solving Oblique Triangles To solve an oblique triangle, you need to be given one side, and at least two other parts (sides or angles).

Hockey By: Mikkel Lambert. Ben Bishop  Ben Bishop has been playing hockey since  He played a game of hockey through a torn muscle.  Ben Bishop.

Lets Take a Tour of Pythagorean Theorem. Math is all around us especially in sports. Lets look at 3 sports, baseball, football, and hockey and see if.

Offensive Zone Entry and Special Teams. Goals of Team Offense -Quick exits from the D-Zone -Quick counter or transition attacks in Neutral Zone -Flood.

1. Good Sticks (stick to the puck): All over the ice – Defensemen & Forwards Passing lanes – Defensemen & Forwards Strong on stick in battles – Defense.

Law of Cosines. h a c A B C x D b - x b To derive the formula, fine the relationship between a, b, c, and A in this triangle. a 2 = (b – x) 2 + h 2 a.

CHAPTER 5 LESSON 4 The Law of Sines VOCABULARY  None.

Trigonometry Cosine Rule By Mr Porter A B C b a c Q P R x 78°15’ m m 1 angle and 3 sides.

INITIAL VALUE PROBLEMS EQ: HOW CAN WE FIND THE VALUE OF ‘C’ IN AN ANTI-DERIVATIVE? Particular Anti-Derivatives.

Chapter 4 Laws of Sines and Cosines; Vectors 4.2 The Law of Cosines 1

Unit 6: Trigonometry Lesson: Law of coSines.

29.01 Past Paper Questions – National 5 Mathematics

Section 6.2 The Law of Cosines.

Objective: Apply the law of cosine. (SAS) and (SSS)

Warm up sin cos −1 2 2 cos tan −1 − 3 tan −1 tan 2

1) Solve the triangle. Students,

The Law of Cosines.

Precalculus Day 14.

2) State the LAW OF COSINES.

8.2-Law of the Cosines Law of the Cosines & Requirements

Precalculus Day 17.

Lesson 6: Solving Problems with Triangles

Law of Sines and Cosines

Penalty shooting competition

LT: I can use the Law of Sines and the Law of Cosines to find missing measurements on a triangle. Warm-Up Find the missing information.

Discuss: What information must we have to use the sine rule to calculate a missing length?

Presentation transcript:

EXAMPLE: Determine the length of CB. 58 o 32 m 40 m A B C 58 o b = 32 m c = 40 m A B C a = ? CB is about 36 meters long.

The posts of a hockey net are 1.8 m apart. A player tries to score a goal by shooting the puck along the ice from a point that is 4.3 m from one goalpost and 4.0 m from the other goalpost. Determine the measure of the angle that the puck makes with both goal posts. b = 4.3 m c = 1.8 m A B C = ? a = 4.0 m We will use this version of cosine law:

b = 4.3 m c = 1.8 m A B C = ? a = 4.0 m Therefore, Angle C is about 25 o.