FOCAL PLANE MECHANISM Dr. N. VENKATANATHAN.

Slides:



Advertisements
Similar presentations
05 – The Law Of Reflection.
Advertisements

THE ELLIPSE. The Ellipse Figure 1 is ellipse. Distance AB and CD are major and minor axes respectively. Half of the major axis struck as a radius from.
Dr. Mohamed BEN ALI.  By the end of this lecture, students will be able to: Understand the types of Tangents. Construct tangents. Construct incircle.
Equation of Tangent line
Geometric Construction Notes 2
Shawlands Academy Department Of Technical Education
S3 BLOCK 8 Angles and Circles I can find the size of a missing angle using the following facts. Angle in a semi circle. Two radii and a chord form an isosceles.
Parallel and Perpendicular Lines
PROJECTIONS OF PLANES 1.POSSIBLE POSITIONS A.With Respect to H.P. Parallel to the H.P. Perpendicular to the H.P. Inclined to the H.P. B.With Respect to.
Perpendicular lines By Alma Villarreal. What are perpendicular lines? Perpendicular lines are lines, segments, or rays that intersect toform right angles.
Field trip this Saturday! We will leave from the loading dock at 7:30 AM sharp! HYDRATE... or else! BRING >1 GALLON OF WATER!
Section 10.1 cont. Tangents. A tangent to a circle is This point of intersection is called the a line, in the plane of the circle, that intersects the.
AP Physics C Montwood High School R. Casao
Trigonometry Overview Part 2 tom.h.wilson Department of Geology and Geography West Virginia University Morgantown, WV.
Optics Lesson 4 Reflection In Curved Mirrors
Phys211C1V p1 Vectors Scalars: a physical quantity described by a single number Vector: a physical quantity which has a magnitude (size) and direction.
ISOMETRIC CIRCLE.
Arcs and Angles Continued
Forces in 2D Chapter Vectors Both magnitude (size) and direction Magnitude always positive Can’t have a negative speed But can have a negative.
Vector Quantities We will concern ourselves with two measurable quantities: Scalar quantities: physical quantities expressed in terms of a magnitude only.
1 of 66 KS4 Mathematics S6 Transformations. 2 of 66 A A A A A A Contents S6.1 Symmetry S6 Transformations S6.2 Reflection S6.3 Rotation S6.4 Translation.
Geometry By: Daanan Hall Points Example: C A point is an exact location. This is an example of a point.
Section Plane Through Apex Section Plane Through Generators Section Plane Parallel to end generator. Section Plane Parallel to Axis. Triangle Ellipse Parabola.
Projection of Planes Plane figures or surfaces have only two dimensions, viz. length & breadth. They do not have thickness. A plane figure, extended if.
7.3 Movements of Earth and the Moon
Chapter 20 Magnetism. Units of Chapter 20 Magnets and Magnetic Fields Electric Currents Produce Magnetic Fields Force on an Electric Current in a Magnetic.
Angle Relationships Common Necessary Vocabulary for Parallel and Intersecting Lines.
When charged particles move through magnetic fields, they experience a force, which deflects them Examples of such particles are electrons, protons, and.
- is a flat surface that extends in all directions. Objective - To identify angles as vertical, adjacent, complementary and supplementary. Plane.
Shape and Space CIRCLE GEOMETRY. Circle Geometry Rule 1 : ANGLE IN A SEMICIRCLE = 90° A triangle drawn from the two ends of a diameter will always make.
$ $ $ $ $ 100 $ $ $ $ $ $ $ $ $ $ $ 200.
Angle Relationships.
Physics 212 Lecture 14, Slide 1 Physics 212 Lecture 14 Biot-Savart Law :05.
VOCABULARY UNIT 3. PARALLEL LINES Lines on the same plane that never intersect.
1-6 Basic Constructions.
Constructing Triangles Tri 1 side/2 angles Constructions Example 1: To construct a triangle of base 9 cm with angles of 35 o and 65 o. To construct a.
The Refraction of Light, the Index of Refraction, and Snell’s Law
9.1 Points, Lines, Planes, and Angles Part 2: Angles.
7.G.5 ~ Find measures of angles formed by intersecting lines.
Any two angles whose sum is 180 degrees. Supplementary Angles.
Dimensioning A dimensioned drawing should provide all the information necessary for a finished product or part to be manufactured. An example dimension.
 An angle is a corner where two lines meet.  Angles are drawn with a small part of a circle in the corner.  Angles can be measured in degrees with.
Presentation on Terminology and different types of Faults
Faults. Create a Brochure You will use the information about faults to create a brochure that explains what a fault is and the types using examples. The.
Straight lines tangent to circles. Find the perpendicular bisector between the centres Draw arc from bisector through centres.
Perpendicular bisector of a line.
Physics 212 Lecture 14 Biot-Savart Law :05.
Geometric Reasoning.
NM Unit 2 Vector Components, Vector Addition, and Relative Velocity
Parallel and Perpendicular Lines
1. The strike of the plane represented by the great circle trace on the equal area plot at left is: A – S55E B – N25W C – 305 D – 355.
5 Construction 4 Line Perpendicular to a Given Line l, Passing Through a Given Point on l Method 1: solution Using a Set Square Line up one side of er.
Parallel and Perpendicular Lines
MATHEMATICS WORKSHEET
GEOMETRY.
Law of Reflection θ(i) = θ(r) θ(i) θ(r)
Halliday/Resnick/Walker Fundamentals of Physics
10.5 Angle Relationships in Circles
Los mecanismos focales de los terremotos
Section 10.4 Other Angle Relationships in Circles
CURVED MIRRORS.
In-class problem For maximum and minimum stresses of 600 and 200 mega-pascals (MPa) oriented as a vertical vector and a horizontal, E-W striking vector.
Perpendicular bisector of a line.
ConcepTest 19.6a Magnetic Force on a Wire I
Attitudes of Planes and Lines
PHYS 1444 – Section 003 Lecture #15
3.7 Constructing Parallel and Perpendicular Lines
Presentation transcript:

FOCAL PLANE MECHANISM Dr. N. VENKATANATHAN

VERTICAL DIPING PLANE REPRESENTATION

STEEPLY DIPPING PLANE

SHALLOW DIPPING PLANE

The direction of Dip plane can be found by using right hand rule. (i.e.) always when we look at the strike, the fault dip should be at your right side. Therefore bending of dip plane should on the right side with respect to the strike direction.

STRIKE

Combination of Strike and Dip

SLIP Draw tangent to the line, drawn by using Strike and Dip. Draw perpendicular line, which should intersect the tangent and the mid point of the line, drawn by using strike and dip. Extend the line so that it can intersect the circle. The intersecting point with circle should be considered as the starting point slip angle measurement. (i.e.) the intersecting point should be considered as zero degree. From their corresponding slip angle should marked.

0 o Slip

If it is 0 o or 180 o then it will be a straight line. For other angles the bending of line should be opposite to that of line, which drawn in combination of strike and dip. For example the “strike and dip” line bends in right side means, the slip line should bends in left side and viz. The amount of bending increases, when we move towards 90 o and again decreases towards the Centre of the circle, so that it can become a straight line when approaches 180 o.

Magnitude NEGROS - CEBU REGION, PHILIPPINES Strike= 34, Dip=57 and Slip= 106

Magnitude VANUATU Strike= 46 Dip=30 Slip= -51

Magnitude OFF THE WEST COAST OF NORTHERN SUMATRA Strike=195 Dip=79 Slip= 16

Magnitude NEAR THE EAST COAST OF HONSHU, JAPAN Strike= 29 Dip=77 Slip= 95

Magnitude HAITI REGION Strike= 71 Dip=64 Slip= 25