Curved Surface Area of Cone | Exercise 13.3 Q4

NCERT Solutions for Class 9 Maths | Chapter 13 | Surface Areas & Volumes

Question 4: A conical tent is 10 m high and the radius of its base is 24 m. Find
(i) slant height of the tent.
(ii) cost of the canvas required to make the tent, if the cost of 1 m2 canvas is Rs.70.


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Explanatory Answer | Exercise 13.3 Q4

Given Data
Radius of the conical tent, r = 24 m
Height of the conical tent, h = 10 m

Part (i): Find Slant Height of Cone

Square of the slant height of the cone, l2 = h2 + r2
l2 = 102 + 242
l2 = 100 + 576 = 676
l2 = 676
l = 26 m


Part (ii): Find CSA of cone and Cost of making Conical Tent

Curved surface area of cone = π × r × l
Take π = \\frac{22}{7})
= \\frac{22}{7}) × 24 × 26
= \\frac{13728}{7}) m2
Cost of the canvas required at the rate of Rs.70 per m2 = \\frac{13728}{7}) × 70
= Rs.1,37,280

 


NCERT Solutions for Class 9 Math | Chapter 13 Video Solutions



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