TUTORIAL 8 NAV 2 TRIANGLE of VECTORS. Triangle of Velocities Wind = Track = 351 TAS = 102 kt.

Slides:



Advertisements
Similar presentations
Physics. For scalar quantities just look at the magnitude Ex: Speed For vector quantities you have to consider direction and magnitude Ex: Velocity and.
Advertisements

Copyright © 2009 Pearson Addison-Wesley Applications of Trigonometry and Vectors.
Do Now: p.528, #27 Find the measures of the angles of the triangle whose vertices are A = (–1, 0), B = (2, 1), and C = (1, –2). Component forms: Magnitudes:
April 16 th copyright2009merrydavidson Get a calculator today please.
7.5 Vectors and Applications Day 1 Thurs March 12 Do Now Find the absolute value of the complex number.
Think about this hzc hzc A ball is fired out the back of a car. It is fired.
3-2 Vectors and Scalars  Is a number with units. It can be positive or negative. Example: distance, mass, speed, Temperature… Chapter 3 Vectors  Scalar.
Copyright © 2011 Pearson, Inc. 6.1 Vectors in the Plane.
Vector Addition – Computational Method Example 1 Slide 3.
Displacement vs Time, Velocity vs Time, and Acceleration vs Time Graphs.
Circular Motion Deriving the formula for centripetal acceleration.
5 meters in 1 second: 5 m/sec 10 meters in 2 seconds: 5 m/sec 20 meters in 10 seconds: 2 m/sec Biking Speeds:
Dead Reckoning Know how to use dead reckoning techniques.
Jeopardy! for the Classroom
1 Lesson 1: Physics 150 / 215 Describing Motion Basic Terms & Units of measurement –distance & displacement –speed & velocity –acceleration Analyzing Motion.
Speed and Acceration. distance Total distance an object travels from a starting point to ending point.
Motion Is it moving? How is it measured?. Describing Motion MOTION When an object changes position relative to a reference point we call it MOTION! Reference.
Science Starter! With a partner, review: - Homework 2 (Conversions and Dimensional Analysis worksheet)
Representing Motion Chapter 2. Important Terms Scalar: quantities, such as temperature or distance, that are just numbers without any direction (magnitude)
Motion - Terminology. Scalar A scalar quantity is a quantity that requires only a magnitude (size) and appropriate units for its full description. Examples.
Relative Velocity. Example 1 A man is trying to cross a river that flows due W with a strong current. If the man starts on the N bank, how should he head.
NAV 2 FLIGHT PLANNING. WEATHER TERMINOLOGY IFR: less than 1000 ft3 miles MVFR: ft3-5 miles VFR: greater than 3000 ftbetter than 5.
NAV 5 Vectors, Enroute, CRFI. GIVEN: Wind 30 Kts. Track 273º True Airspeed 124 Kts. FIND: Heading ____________ Ground Speed ____________ Practice.
Vectors: Word Problems
Vectors.
Vectors and motion in 2-D
Finding the Component Form a Vector Use the velocity vector and angle measure to find the component form of the vector as shown: V = IvIcos”i” + IvIsin”j”
Acceleration: a change in Velocity!. An object traveling at the same rate in the same direction, is in uniform motion. NON uniform motion - there must.
Vectors in the Plane. Quick Review Quick Review Solutions.
Copyright © 2011 Pearson, Inc. 6.1 Vectors in the Plane Day 2.
Plane and Wind. Solving Problems Using Vectors A plane is heading due south with an airspeed of 246 mph. A wind from a direction of 57° is blowing at.
CH04. Problems. Relative Motion Textbook (9 th Ed, CH04, P.75) 75 A train travels due south at 30 m/s (relative to the ground) in a rain that is blown.
Chapter 1.3 Acceleration. Types of Acceleration  Acceleration is a vector quantity  Positive Acceleration  1. when change in magnitude and direction.
Speeding Up and Slowing Down? Acceleration.
How Far? distance: –symbol: d –units: meters displacement: –symbol: –units: meters How far an object has traveled Is a “vector” quantity How far an.
Motion Notes. Key Terms 1)Motion: 2)Reference point: The state in which one object’s distance from another is changing. A place or object used for comparison.
 Please have a seat.  What is the change in velocity of a car that accelerates 50 m/s 2 for 0.25 seconds?  What is the speed of a car traveling 100m.
4.3 Velocity Speed is a description of how fast an object moves; velocity is how fast and in what direction it moves.
Speed 9/20/13 5 Practice: Calculate the speed of the following objects (show your work): Racecar: Space Shuttle: Fire Truck Calculating Speed- Speed is.
Air Navigation Problems
Relative Velocity.
Chapter 3 Review of properties of vectors
6.6 Vectors.
Describing Motion.
Chapter 2 Objectives Describe motion in terms of changing velocity.
Chapter 4.
Applications of Vectors
Speed Pages 220 – 223.
Graphing Motion Walk Around


Velocity Pages.
6.1 Vectors in the Plane.
Find the velocity of a particle with the given position function
Motion, Velocity, Acceleration
Unit 1: Learning Target 1.3 Differentiate between speed (a scalar quantity) and velocity (a vector quantity)
Find a vector a with representation given by the directed line segment {image} . A(-9, -1) , B(-5, 8) {image}
#13 Speed and Momentum. #13 Speed and Momentum.
Unit One The Newtonian Revolution
Vectors: Position and Displacement
Calculating Speed from a Distance-Time Graph
Calculating Speed from a Distance-Time Graph
12.6: Vector Magnitude & Distance
15.3: Motion Rita Korsunsky.
Vectors.
Kinematics: Displacement and Velocity
Speed Velocity Acceleration
How fast objects travel
Final is Tomorrow!!! Chapter 4, 5, 6, Conics
Right Triangles and Trigonometry
Presentation transcript:

TUTORIAL 8 NAV 2 TRIANGLE of VECTORS

Triangle of Velocities Wind = Track = 351 TAS = 102 kt

Triangle of Velocities 351 o Wind = Track = 351 o TAS = 102 kt

Triangle of Velocities 28 kt Wind = Track = 351 o TAS = 102 kt

Triangle of Velocities 28 kt 102 kt Wind = Track = 351 o TAS = 102 kt

Triangle of Velocities 28 kt 102 kt Wind = Track = 351 TAS = 102 kt Heading = 336 Gnd speed = 109 kt

Triangle of Velocities 28 kt magnitude for windspeed Airspeed 102 kt Wind = Track = 351 TAS = 102 kt MEASURE from graph Heading = 336 Gnd speed = 109 kt 336 o 351 o Direction of travel