Explore topic-wise MCQs in Engineering Drawing Questions and Answers.

This section includes 4 Mcqs, each offering curated multiple-choice questions to sharpen your Engineering Drawing Questions and Answers knowledge and support exam preparation. Choose a topic below to get started.

1.

Two circles of radius R and r, where the circle with radius r having a fixed point roll inside the circle with radius R along its circumference forming hypocycloid. What is the equation of epicycloid in Y(θ)?

A. Y(θ) = (R+r)sin(θ)-rsin(\(\frac{R+r}{r}\) θ)
B. Y(θ) = (R+r)cos(θ)+rsin(\(\frac{R+r}{r}\) θ)
C. Y(θ) = (R-r)sin(θ)-rsin(\(\frac{R-r}{r}\) θ)
D. Y(θ) = (R+r)cos(θ)+rsin(\(\frac{R-r}{r}\) θ)
Answer» D. Y(θ) = (R+r)cos(θ)+rsin(\(\frac{R-r}{r}\) θ)
2.

Two circles of radius R and r, where the circle with radius r having a fixed point roll inside the circle with radius R along its circumference forming epicycloid. What is the equation of hypocycloid in X(θ)?

A. X(θ) = (R-r)cos(θ)-rcos(\(\frac{R-r}{r}\) θ)
B. X(θ) = (R+r)cos(θ)+rcos(\(\frac{R+r}{r}\) θ)
C. X(θ) = (R-r)cos(θ)+rcos(\(\frac{R-r}{r}\) θ)
D. X(θ) = (R+r)cos(θ)-rcos(\(\frac{R-r}{r}\) θ)
Answer» D. X(θ) = (R+r)cos(θ)-rcos(\(\frac{R-r}{r}\) θ)
3.

Two circles of radius R and r, where the circle with radius r having a fixed point roll outside the circle with radius R along its circumference forming epicycloid. What is the equation of epicycloid in Y(θ)?

A. Y(θ) = (R+r)sin(θ)-rsin(\(\frac{R+r}{r}\) θ)
B. Y(θ) = (R+r)cos(θ)+rsin(\(\frac{R+r}{r}\) θ)
C. Y(θ) = (R-r)sin(θ)-rsin(\(\frac{R+r}{r}\) θ)
D. Y(θ) = (R+r)cos(θ)+rsin(\(\frac{R-r}{r}\) θ)
Answer» B. Y(θ) = (R+r)cos(θ)+rsin(\(\frac{R+r}{r}\) θ)
4.

Two circles of radius R and r, where the circle with radius r having a fixed point roll outside the circle with radius R along its circumference forming epicycloid. What is the equation of epicycloid in X(θ)?

A. X(θ) = (R+r)cos(θ)-rcos(\(\frac{R+r}{r}\) θ)
B. X(θ) = (R+r)cos(θ)+rcos(\(\frac{R+r}{r}\) θ)
C. X(θ) = (R-r)cos(θ)-rcos(\(\frac{R+r}{r}\) θ)
D. X(θ) = (R+r)cos(θ)-rcos(\(\frac{R-r}{r}\) θ)
Answer» B. X(θ) = (R+r)cos(θ)+rcos(\(\frac{R+r}{r}\) θ)