Steps are given to draw the evolute of a cycloid. Arrange the steps. i. Mark a point P on the cycloid and draw the normal PN to it. ii. Similarly, mark a number of points on the cycloid and determine centres of curvature at these points. iii. The curve drawn through these centres is the evolute of the cycloid. It is an equal cycloid. iv. Produce PN to Op so that NOp = PN. Op is the centre of curvature at the point P.

🎲 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 draw the evolute of a cycloid. Arrange the steps.<br /> i. Mark a point P on the cycloid and draw the normal PN to it.<br /> ii. Similarly, mark a number of points on the cycloid and determine centres of curvature at these points.<br /> iii. The curve drawn through these centres is the evolute of the cycloid. It is an equal cycloid.<br /> iv. Produce PN to Op so that NOp = PN. Op is the centre of curvature at the point P.