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In the article below, Quantrimang.com will introduce and share with readers in detail some content related to the topic of formulas for calculating the volume of a cone, the lateral area and the total area of a cone. Please refer to it.
Table of Contents
A pyramid is formed by rotating a right triangle around its axis (a right angled side) one revolution.
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The area of a cone is often referred to in two terms: surrounding and total.
Specifically as follows:
Given a right triangle ABO at O, rotating around the fixed right angle side OA will give a cone.
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Formula for calculating lateral area: equal to half the product of the circumference of the base circle and the length of the generating line.
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Applied to the specific example above:
In there:
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Formula for calculating total area: equals lateral area plus base area.
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The volume of a cone is the amount of space the cone occupies.
Formula for calculating the volume of a cone: equal to 1/3 of the base area multiplied by the height
In there:
V
is the volume of the cone.r
is the base radius of the cone.h
is the height, the distance between the top and the base of the cone.The height is the distance from the center of the base to the apex of the pyramid.
The generator is the distance from any point on the base circle to the top of the pyramid.
Because a cone is formed when a right triangle is rotated around the axis of one of its right-angled sides once, the height and the base radius can be considered as the two right-angled sides of the triangle, and the generator is the hypotenuse.
Therefore, knowing the height and base radius, we can calculate the generating line using the formula:
Knowing the height and the generator, calculate the base radius according to the formula:
Above are the formulas for calculating the lateral area, total area and volume of a cone. Thank you for following the article.
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