'Draw locus' diaporamas de présentation

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

502 views • 32 slides

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

411 views • 32 slides

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

733 views • 32 slides

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

329 views • 32 slides

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

332 views • 22 slides

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

296 views • 22 slides

INVOLUTE CYCLOID SPIRAL HELIX

Methods of Drawing Tangents & Normals To These Curves. ENGINEERING CURVES Part-II (Point undergoing two types of displacements). INVOLUTE CYCLOID SPIRAL HELIX. 1. Involute of a circle a)String Length = ?D b)String Length > ?D

891 views • 15 slides

Class committee meeting

Class committee meeting. When: March 14, 2011 (Monday), 12.30 pm. Where: ME Committee Room, 1 st . Floor, Bl. 2, Rm. 265. Point F is 50 mm from a vertical straight line AB. Draw locus of point P, moving in a plane such that it always remains equidistant from point F and line AB.

360 views • 14 slides

CONIC SECTIONS ELLIPSE , PARABOLA AND HYPERBOLA ARE CALLED CONIC SECTIONS BECAUSE

OBSERVE ILLUSTRATIONS GIVEN BELOW. CONIC SECTIONS ELLIPSE , PARABOLA AND HYPERBOLA ARE CALLED CONIC SECTIONS BECAUSE THESE CURVES APPEAR ON THE SURFACE OF A CONE WHEN IT IS CUT BY SOME TYPICAL CUTTING PLANES. Ellipse. Section Plane Through Generators. Section Plane

593 views • 8 slides

A 1

280 views • 4 slides