The slant height of a cohical mountain is 3.6km and the area of its base is 2sq.km How high is the mountain
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Answer:
Given:
Slant height of conical mountain =2.5km
Area of its =1.54km
2
Let the radius of base be 'r' km, height of the mountain in 'h' km and slant height be 'I' km
Area of base =πr
2
1.54=22/7r
2
or r=0.7km
We know that, I
2
=r
2
+h
2
(2
5
)
2
=(0.7)
2
+h
2
6.25−0.49=h
2
or h=2.4km
Step-by-step explanation:
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