
Total surface area of the cone \(= \pi rl + \pi r^2 = \pi r (l + r )\)
Diameter, d = 24m
Radius, r = \(\frac{24}{2}\) m = 12m
Slant height, l = 21 m
Total surface area of the cone = \(\pi r (l + r )\)
= \(\frac{22}{7} \)× 12 m × (12 m + 21 m)
= \(\frac{22}{7} \) × 12 m × 33 m
= \(\frac{8712}{7} \)m²
= 1244.57 m²
Thus, total surface area of the cone = 1244.57 m².
Length (in hours) | Number of lamps |
|---|---|
300 − 400 | 14 |
400 − 500 | 56 |
500 − 600 | 60 |
600 − 700 | 86 |
700 − 800 | 74 |
800 − 900 | 62 |
900 − 1000 | 48 |
(i) Represent the given information with the help of a histogram.
(ii) How many lamps have a lifetime of more than 700 hours?
Why was Santosh sent to the local school?