A rectangular ground is 80 m long and 50 m broad. In the middle of the ground, there is a
circular tank of radius 7 metres. Find the cost of turfing the remaining portion at the rate of ₹
0.50 pe square metre.
Pls write steps and send
Answers
Answered by
2
Answer:
Answer: ₹1961.5
Step-by-step explanation:
Given:- length(l) = 80m, breadth(b) = 50m
Radius of the circular tank(r) = 7m
Cost of turting 1 m^{2}m
2
= ₹0.5
Method:- Area Of the Rectangular Ground = l × b
= 80 × 50 = 4000 m^{2}m
2
Area Of the Circular Tank = 2\piπ r²
= 2 × \frac{22}{7}
7
22
× (7)² = \frac{11}{7}
7
11
× 49 = 11 × 7 = 77 m^{2}m
2
Area Of remaining Portion = (4000 - 77) m^{2}m
2
= 3923 m^{2}m
2
∴ Cost of Painting 3923 m^{2}m
2
= ₹0.5 × 3923 m^{2}m
2
= ₹1961.5
Hence, Answer = ₹1961.5
Answered by
0
Answer:
₹212
Step-by-step explanation:
Area of rectangle = l×b
80×50 = 4000m²
Area of circle = πr²
22/7×7×7 = 22×7 bcoz 7 will cut from another 7 then the remaining numbers are 22×7 = 154m²
Then we'll minus the area of circle from area of rectangle
Remaining area = 260-154 = 106m²
For finding the cost we'll divide remaining area and the cost that is given
Cost = 106/0.50 = ₹212
Hope it helps you and may you mark this as brainliest◉‿◉
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