A medicine capsule is in the shape

Last updated on Mar 1,

As the capsule is in the shape of a cylinder with 2 hemispheres stuck to its ends, the diameter of the capsule is equal to the diameter of its cylindrical part and the diameter of its hemispherical part. From Fig. The surface area of a medicine capsule which is in the shape of a cylinder with two hemispheres stuck to each of its ends having a length of the entire capsule as 14 mm and the diameter of 5 mm is mm 2. About Us. Already booked a tutor?

A medicine capsule is in the shape

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Here, in this chapter, you will learn to solve questions based on surface areas and volumes of different shapes, such as cones, spheres, cylinders, etc. Also, you will learn the conversion of a solid from one shape to another shape and then find the surface area and volume of the new shape formed. The solutions are prepared by our Maths experts to help students understand the concepts of different shapes. The solutions provided here are in the context of the latest update on the CBSE syllabus for and guidelines so that students can find it helpful to solve the exercise questions in the textbooks. We have covered all the questions with which the question papers might be prepared for the CBSE Board examination. Download PDF. Previous Next. Find the surface area of the resulting cuboid. Also, the length and breadth of the resulting cuboid will be 4 cm each, while its height will be 8 cm.

A medicine capsule is in the shape

To find the surface area of a medicine capsule shaped like a cylinder with two hemispheres stuck to each end, we first calculate the surface areas of the cylinder and the hemispheres separately and then sum them up. The total length of the capsule is 14 mm, and the diameter of the capsule and hence the hemispheres is 5 mm, giving a radius of 2. The geometric analysis of a medicine capsule, which is a combination of cylindrical and hemispherical shapes, presents an interesting challenge. This capsule, with a total length of 14 mm and a diameter of 5 mm, is a perfect example of how different geometric shapes can be combined to form everyday objects. The task at hand is to calculate the surface area of this capsule, which requires understanding the properties of both the cylinder and the hemispheres. The first step in calculating the surface area is to understand the dimensions of the capsule.

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As the capsule is in the shape of a cylinder with 2 hemispheres stuck to its ends, the diameter of the capsule is equal to the diameter of its cylindrical part and the diameter of its hemispherical part. From Fig.

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