slant height of a cone is 8cm and half of its Vertical angle is 60 degree as shown in the figure find the radius of the base of the cone
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Given: Slant height of a cone is 8cm, half of its Vertical angle is 60°.
To find: Find the radius of the base of the cone.
Solution:
- As we have given that the slant height of the cone is 8 cm and the angle given is 60°, so by using the trigonometric ratios we can find the height as well as the radius of the base of the cone.
- So, to find the radius we will use the sin ratio.
sin(Ф) = perpendicular/ hypotenuse
- Here perpendicular is radius and hypotenuse is slant height. So putting these values in ratio, we get:
sin(60°) = radius/ slant height
= radius / 8
√3/2 = radius / 8
radius = 4√3 cm
Answer:
The radius of the base of the cone is 4√3 cm.
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Answer:
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