Steps are given to determine the centre of curvature at a given point on an Ellipse. Arrange the steps. Let P be the given point on the conic and F is one of the focus. i. Join A with C. ii. Then O1 and O2 are the centres of curvature when the point P is at A and C respectively. iii. Draw a rectangle AOCE in which AO = ½ major axis and CO = ½ minor axis. iv. Through E, draw a line perpendicular to AC and cutting the major axis at O1 and the minor axis O2.

🎲 Try a Random Question  |  Total Questions in Quiz: 102  |  🧠 Study this quiz with Flashcards
This question is part of a full practice quiz:
Engineering Drawing Practice Test: Curves used in Engineering — practice the complete quiz, review flashcards, or try a random question.

Topics in this quiz include: Conic sections basics, evolutes and helix construction, cam, helical springs and screw threads construction.   Here are some curves used in engineering drawing: Conic section: A quadratic curve that results from a plane intersecting a cone's surface. The three types of conic sections are the hyperbola, the parabola, and the ellipse. Cycloid: The path of a point on a circle that moves along a straight line without slipping. Ellipse: The locus of all points in a plane where the sum of their distances from two fixed points is constant. The fixed points are known... Show more

Steps are given to determine the centre of curvature at a given point on an Ellipse. Arrange the steps. Let P be the given point on the conic and F is one of the focus.<br /> i. Join A with C.<br /> ii. Then O1 and O2 are the centres of curvature when the point P is at A and C respectively.<br /> iii. Draw a rectangle AOCE in which AO = ½ major axis and CO = ½ minor axis.<br /> iv. Through E, draw a line perpendicular to AC and cutting the major axis at O1 and the minor axis O2.