Vectors. Vector quantity has magnitude and direction. is represented by an arrow. Example: velocity, force, acceleration Scalar quantity has magnitude.

Slides:



Advertisements
Similar presentations
Trigonometry A brief review. 1.4 Trigonometry.
Advertisements

Students will be able to : a) Resolve a 2-D vector into components
Conceptual Physics 11th Edition
NEWTON’S THIRD LAW OF MOTION
Chapter Two Notes: Mechanical Equilibrium.  A force is a push or a pull: ◦ A force is necessary to cause a change in the state of motion of an object.
Chapter 2 Mechanical Equilibrium
Newton 3 & Vectors.
ME 221 Statics (Angel). ME221Lecture 22 Vectors; Vector Addition Define scalars and vectors Vector addition, scalar multiplication 2-D.
Newton 3 & Vectors.
5 Newton’s Third Law of Motion
Vectors and Scalars AP Physics B. Scalar A SCALAR is ANY quantity in physics that has MAGNITUDE, but NOT a direction associated with it. Magnitude – A.
Conceptual Physics 11th Edition
Vector Mathematics Physics 1.
Physics and Physical Measurement Topic 1.3 Scalars and Vectors.
Forces in 2D Chapter Vectors Both magnitude (size) and direction Magnitude always positive Can’t have a negative speed But can have a negative.
Chapter 2 Mechanical Equilibrium I. Force (2.1) A. force– is a push or pull 1. A force is needed to change an object’s state of motion 2. State of motion.
Physics Lesson 5 Two Dimensional Motion and Vectors Eleanor Roosevelt High School Mr. Chin-Sung Lin.
Vectors and Scalars Chapter 8. What is a Vector Quantity? A quantity that has both Magnitude and a Direction in space is called a Vector Quantity.
VectorsVectors. What is a vector quantity? Vectors Vectors are quantities that possess magnitude and direction. »Force »Velocity »Acceleration.
2.5 Vectors. The sum of two or more vectors is called their resultant. Combining vectors is quite simple when they are parallel: If they are in the same.
Chapter 2 Notes Mechanical Equilibrium. ·Things in mechanical equilibrium are stable, without changes in motion. ·Ex: Rope.
Vectors.
Vectors and Scalars. Edexcel Statements A scalar quantity is a quantity that has magnitude only and has no direction in space Examples of Scalar Quantities:
Vectors Physics Book Sections Two Types of Quantities SCALAR Number with Units (MAGNITUDE or size) Quantities such as time, mass, temperature.
Scalars and Vectors Physical Quantities: Anything that can be measured. Ex. Speed, distance, time, weight, etc. Scalar Quantity: Needs only a number and.
1.1 Scalars & Vectors Scalar & Vector Quantities Scalar quantities have magnitude only. ex. Volume, mass, speed, temperature, distance Vector quantities.
Vector Addition Notes. ► A scalar quantity is a number or measurement which has only a magnitude (size)—examples: Time, mass, volume ► A vector quantity.
Physics and Physical Measurement Topic 1.3 Scalars and Vectors.
Things that are in balance with one another illustrate equilibrium.
Lecture Outline Chapter 2: Newton's First Law of Motion—Inertia © 2015 Pearson Education, Inc.
Vectors and Scalars.  A scalar quantity is a quantity that has magnitude only and has no direction in space Examples of Scalar Quantities:  Length 
Lesson 12 – 7 Geometric Vectors
VECTORS ARE QUANTITIES THAT HAVE MAGNITUDE AND DIRECTION
Things that are in balance with one another illustrate equilibrium.
Vectors and Scalars – Learning Outcomes
Vectors Scalars and Vectors:
Review for: Unit 2 – Vectors
3.1 Two Dimensions in Motion and Vectors
Mechanical Equilibrium
Conceptual Physics 11th Edition
Chapter 3: Kinematics in two Dimensions.
Scalar: A quantity that has only magnitude Example: speed
Vectors Vector: a quantity that has both magnitude (size) and direction Examples: displacement, velocity, acceleration Scalar: a quantity that has no.
Vectors and Scalars Chapter 8.
Scalar & Vector Quantities
Vectors.
5 Newton’s Third Law of Motion
Vectors and Scalars.
Introduction and Mathematical Concepts
Vectors.
GPS: SP1. Students will analyze the relationship between force, mass, gravity, and the motion of objects.
Vectors and Scalars.
Vectors and Scalars.
Vectors Scalars and Vectors:
Applied Physics: Chapter 2 Review
A force is needed to change an object’s state of motion.
VECTORS ARE QUANTITIES THAT HAVE MAGNITUDE AND DIRECTION
Vectors and Scalars Scalars are quantities which have magnitude only
2.5 Vectors Vectors are arrows that represent both a magnitude and a direction. A vector quantity is a quantity that needs both magnitude and direction.
Introduction and Mathematical Concepts
Scalars A scalar quantity is a quantity that has magnitude only and has no direction in space Examples of Scalar Quantities: Length Area Volume Time Mass.
Vectors.
Mechanical Equilibrium
Vectors a vector measure has both magnitude (size) and direction.
Vectors.
Vectors.
Distinguish between scalars & vectors Add and subtract vectors
Vectors and Scalars.
Scalar and vector quantities
Chapter 2 Mechanical Equilibrium
Presentation transcript:

Vectors

Vector quantity has magnitude and direction. is represented by an arrow. Example: velocity, force, acceleration Scalar quantity has magnitude. Example: mass, volume, speed

Vectors Resultant The sum of two or more vectors For vectors in the same direction, add arithmetically. For vectors in opposite directions, subtract arithmetically. Two vectors that don’t act in the same or opposite direction: use parallelogram rule. Two vectors at right angles to each other use Pythagorean Theorem: R 2 = V 2 + H 2.

Vectors Vector components Vertical and horizontal components of a vector are perpendicular to each othe.r Determined by resolution.

Vectors Nellie Newton hangs from a rope as shown. Which side has the greater tension? There are three forces acting on Nellie: her weight, a tension in the left-hand side of the rope, and a tension in the right-hand side of the rope.

Vectors Because of the different angles, different rope tensions will occur in each side. Nellie hangs in equilibrium, so her weight is supported by two rope tensions, adding vectorially to be equal and opposite to her weight. The parallelogram rule shows that the tension in the right-hand rope is greater than the tension in the left-hand rope.