Presentation is loading. Please wait.

Presentation is loading. Please wait.

1.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant.

Published byChristal Nelson Modified over 9 years ago

Similar presentations

Presentation on theme: "1.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant."— Presentation transcript:

1

2 1.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant Forces Resultant Force = √ ForceA 2 + ForceB 2 Resultant Force = √ 3 2 + 8 2 Resultant Force = 8.54N b) Calculate the resultant angle θ. Θ = tan -1 opposite / adjacent Θ = tan -1 3 / 8 Θ = 20.56° 1 mark 1 mark Total 6 marks 1 mark 1 mark 3N 8N Θ X

3 2.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant Forces Resultant Force = √ ForceA 2 + ForceB 2 Resultant Force = √ 5.5 2 + 7.3 2 Resultant Force = 9.14N b) Calculate the resultant angle θ. Θ = tan -1 opposite / adjacent Θ = tan -1 7.3 / 5.5 Θ = 53.00° 1 mark 1 mark Total 6 marks 1 mark 1 mark 5.5N 7.3N Θ X

4 3.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant Forces Resultant Force = √ ForceA 2 + ForceB 2 Resultant Force = √ 10.0 2 + 4.8 2 Resultant Force = 11.09N b) Calculate the resultant angle θ. Θ = tan -1 opposite / adjacent Θ = tan -1 4.8 / 10.0 Θ = 25.64° 1 mark 1 mark Total 6 marks 1 mark 1 mark 4.8N 10.0N Θ X

5 4.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant Forces Resultant Force = √ ForceA 2 + ForceB 2 Resultant Force = √ 4.5 2 + 4.5 2 Resultant Force = 6.36N b) Calculate the resultant angle θ. Θ = tan -1 opposite / adjacent Θ = tan -1 4.5 / 4.5 Θ = 45° 1 mark 1 mark Total 6 marks 1 mark 1 mark 4.5N Θ X

6 5.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant Forces Resultant Force = √ ForceA 2 + ForceB 2 Resultant Force = √ 13.2 2 +3.3 2 Resultant Force = 13.61N b) Calculate the resultant angle θ. Θ = tan -1 opposite / adjacent Θ = tan -1 3.3 / 13.2 Θ = 14.04° 1 mark 1 mark Total 6 marks 1 mark 1 mark 3.3N 13.2N Θ X

Download ppt "1.a) Calculate the resultant force X. © 2010 James Ferguson P5b Vectors and Equations of Motion SPACE FOR REFLECTION  Homework  30mins approx Resultant."

Similar presentations

Trigonometry Right Angled Triangle. Hypotenuse [H]

Trigonometry Right Angled Triangle. Hypotenuse [H]
Get a calculator!  How many parts are there to a triangle ? a b c  C Pardekooper AA BB CC.

Get a calculator!  How many parts are there to a triangle ? a b c  C Pardekooper AA BB CC.
8 – 5 The Tangent Ratio.

8 – 5 The Tangent Ratio.
Lesson 5.2 Apply the tangent ratio Georgia Performance Standards: MM2G2a, MM2G2b, MM2G2c.

Lesson 5.2 Apply the tangent ratio Georgia Performance Standards: MM2G2a, MM2G2b, MM2G2c.
Physics Chapter 10 b.  Force is a vector, so it has direction!  ONLY the force in the direction causing the movement is used in calculating work  If.

Physics Chapter 10 b.  Force is a vector, so it has direction!  ONLY the force in the direction causing the movement is used in calculating work  If.
Torque problem 9-33 The uniform gate in the diagram below has a mass of 51.0 kg. Assume that the force exerted on the gate by the upper hinge acts in the.

Torque problem 9-33 The uniform gate in the diagram below has a mass of 51.0 kg. Assume that the force exerted on the gate by the upper hinge acts in the.
Motion and Forces Unit Chapter 1 Section 3. Acceleration.

Motion and Forces Unit Chapter 1 Section 3. Acceleration.
VECTORS in 3-D Space Vector Decomposition Addition of Vectors:

VECTORS in 3-D Space Vector Decomposition Addition of Vectors:
Answer key for Physics Test

Answer key for Physics Test
Lesson 7-5 Right Triangle Trigonometry 1 Lesson 7-5 Right Triangle Trigonometry.

Lesson 7-5 Right Triangle Trigonometry 1 Lesson 7-5 Right Triangle Trigonometry.
Unit 5 in four lessons Speed and Motion.

Unit 5 in four lessons Speed and Motion.
Term 3 : Unit 1 Trigonometry (Part B) Name : ____________ ( ) Class : ______ Date :________ 1.3 Simple Identities 1.4 Trigonometric Equations.

Term 3 : Unit 1 Trigonometry (Part B) Name : ____________ ( ) Class : ______ Date :________ 1.3 Simple Identities 1.4 Trigonometric Equations.
Prove the Height of the Pyramid of Khafre Find the height of a square based pyramid knowing the base dimensions and angle of incline. a a.

Prove the Height of the Pyramid of Khafre Find the height of a square based pyramid knowing the base dimensions and angle of incline. a a.
Mathematical Method for Determining Resultants of Vectors that form right triangles! If two component vectors are at right angles to each other, their.

Mathematical Method for Determining Resultants of Vectors that form right triangles! If two component vectors are at right angles to each other, their.
Physics 121 3. Kinematics in 2-D and Vectors 3.1 Vectors and Scalars 3.2 Addition of Vectors - Graphically 3.3 Subtraction and Scalar Multiplication.

Physics Kinematics in 2-D and Vectors 3.1 Vectors and Scalars 3.2 Addition of Vectors - Graphically 3.3 Subtraction and Scalar Multiplication.
EXAMPLE 4 Using a Sine Ratio Ski Jump

EXAMPLE 4 Using a Sine Ratio Ski Jump
Evaluating Inverse Trigonometric Functions

Evaluating Inverse Trigonometric Functions
Vectors in Space. 1. Describe the set of points (x, y, z) defined by the equation (Similar to p.364 #7-14)

Vectors in Space. 1. Describe the set of points (x, y, z) defined by the equation (Similar to p.364 #7-14)
Vectors Vectors in one dimension Vectors in two dimensions

Vectors Vectors in one dimension Vectors in two dimensions
INVERSE TANGENT GEO200 tan = opposite adjacent  = tan -1 opposite adjacent INVERSE TANGENT: (tan -1 ) finds the measure of the angle of a right triangle.

INVERSE TANGENT GEO200 tan = opposite adjacent  = tan -1 opposite adjacent INVERSE TANGENT: (tan -1 ) finds the measure of the angle of a right triangle.

Similar presentations

Ads by Google