Derivation of CSA (Curved Surface Area) and TSA (Total Surface Area ) of a Frustum of Cone .
Surface Areas And Volumes
Proof | Derivation of the Volume of the Frustum of a Cone | Most important for Board Exams 2022
Most Important Question for Board Exam from Surface Areas and Volumes
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Frustum Volume and Surface area
how to find the volume of a solid made of a hemisphere and a cone
how to find the Surface area of a solid made of a hemisphere and a cone
hemisphere and a cylinder
derivation of the volume of a frustum of the cone
most important question from surface areas and Volumes
Surface Area of a Cuboid = 2(lb + bh + hl)
Surface Area of a cube = 6a2
Surface Area of a cone = πrl
Surface Area of a cylinder = 2πrh
Total surface area of a cylinder = 2πr(r + h)
Total surface area of a cone = πr(r + l)
Surface Area of a hemisphere = 2πr2
Surface Area of a hemisphere = 3πr2
Surface Area of a frustum = π(r1+ r2)l
Total Surface Area of a frustum = π(r1+ r2)l + πr1^2+ πr2^2
Slant Height of a cone l = √(r2 + h2)
Relation between slant height, radius and height of a cone.
Surface Area and volume of a hollow cylinder
Surface Area and volume of a shell
Volume of a frustum of a cone = 1/3 π(r1^2 + r2^2 +r1.r2)h
Curved surface area of a frustum of a cone = πl(r1 + r2)
Total surface area of frustum of a cone = πl(r1 + r2) + π(r1^2+ r2^2)