0. A hall has 4 windows, each 4 m wide and 2 m high,
2 doors, each 2.5 m tall and 2 m wide, and 3 wall
closets, each 2.5 m tall and 1 m wide. If the hall is
20 m long, 18 m wide, and 6 m high, find the cost of
painting its walls at * 38 per
m.
th
Answers
Answered by
2
Answer:
₹ 15447.0
Step-by-step explanation:
Area of the wall that should be painted =
Lateral surface area of the cuboid - area of the 4 windows - area of the 2 doors - area of the 3 wall closets .....
= { 2 × 6 (18+20) - 4 × ( 4×2 ) - 2× ( 2.5 ×2 ) - 3( 2.5×1 ) } m^2
= { 12 × 38 - 32 - 10 - 7.5 } m^2
= { 456 - 49.5 } m^2
= { 406.5 } m^2
Cost of painting its walls at ₹ 38 per m^2 =
₹ (406.5 × 38)
₹ 15447.0
Answered by
4
Dimensions of Room :-
- Length of room, l = 20 m
- Breadth of room, b = 18 m
- Height of room, h = 6 m
We know,
Area of 4 walls of a room is given by
Dimensions of window :-
- Breadth of window = 4 m
- Height of window = 2 m
- Number of windows = 4
So,
Dimensions of door :-
- Breadth of door = 2m
- Height of door = 2.5 m
- Number of doors = 2
So,
Dimensions of closets :-
- Breadth = 1 m
- Height = 2.5 m
- Number of closets = 3
So,
Thus,
Now,
Additional Information
☆ Cube:
- A cube is a three-dimensional shape has six faces, eight vertices and twelve edges.
☆ Cuboid:
- A cuboid having six faces, eight vertices and twelve edges.
☆ Formula's of Cube :-
- Total Surface Area = 6(side)²
- Curved Surface Area = 4(side)²
- Volume of Cube = (side)³
- Diagonal of a cube = √3(side)
- Perimeter of cube = 12 x side
☆ Formula's of Cuboid
- Total Surface area = 2 (Length x Breadth + breadth x height + Length x height)
- Curved Surface area = 2 height(length + breadth)
- Volume of the cuboid = (length × breadth × height)
- Diagonal of the cuboid =√(l² + b² + h²)
- Perimeter of cuboid = 4 (length + breadth + height)
Similar questions