Material inside a cylindrical shell of radii R, r and altitude h equals:
AV = 2π (R - r) h
BV = π (R² + r²) h
CV = π (R² - r²) h
DV = 2π (R² - r²) h
Answer & Solution
Correct answer: C. V = π (R² - r²) h
Hollow cylinder volume is obtained by subtracting inner volume from outer volume.
Keep practising Mensuration
Browse all Mensuration questions for ICSE Class 9, or explore more Mathematics topics.
Related questions
Match Heron's formula components for triangle area:Match each hemisphere surface area component (radius r):Match each circular solid with its volume formula:Match each circular 3D solid with its curved surface area (CSA) formula:A convex polyhedron having six rhombus faces is termed a:What fraction of the circumscribed cylinder surface area is a sphere?The volume of a cylindrical shell is 2π × avg radius × height times:For a given volume, a cylinder has the smallest surface area when: