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GE8152 - ENGINEERING GRAPHICS IMPORTANT QUESTION

GE8152 - ENGINEERING GRAPHICS IMPORTANT QUESTION


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The important question for GE8152 Engineering graphics (EG). We have provided it in our course page. you can download it for Free. Students can download the Important Questions in the PDF format. Important Questions provided here are the expected questions that are possible to be appeared in the upcoming exams.

 



EG GE8152 ENGINEERING GRAPHICS SEMESTER 1 ANNA UNIVERSITY SYLLABUS NOTES IMPORTANT QUESTION QUESTION BANK PAPER



IMPORTANT QUESTION FOR UNIT 1:

  1. Construct a hyperbola when the distance between the focus and directrix is 45 mm and eccentricity is 5/4. Also draw the tangent and normal to any point on the curve.

  2. Construct an ellipse when the distance between the focus and directrix is 35 mm and eccentricity is 3/4. Also draw the tangent and normal to any point on the curve.

  3. Construct a parabola when the distance between the focus and directrix is 30mm. Also draw the tangent and normal to any point on the curve.

  4. Construct a cycloid given the radius of the generating circle is 30mm. also draw a tangent and normal at any point on the cycloid.

  5. Construct a cycloid for one and half revolutions when the radius of the generating circle is 25mm.

  6. Draw an epicycloid of a circle 50 mm diameter which rolls outside of another circle of 100 mm diameter for one revolution. Draw tangent and normal to any point on the curve.



  1. Draw the hypocycloid of a circle of 50mm diameter which rolls inside another circle of 100 mm diameter for one revolution. Draw tangent and normal at any point on the curve.



  1. A coir is unwound from a drum of 30 mm diameter. Draw the locus of the free end of the coir for unwinding through an angle of 360°. Also draw normal and tangent at any point on the curve.

  2. Draw the Involute of a circle of radius 20mm. Also draw the tangent and normal at any point on the curve

  3. Draw the Involute of a square of side 25mm. Also draw the tangent and normal at any point on the curve.





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