Advertisements
Advertisements
प्रश्न
A tank open at the top is made of iron sheet 4 m wide. If the dimensions of the tank are 12 m × 8 m × 6 m, find the cost of iron sheet at Rs 17.50 per metre.
Advertisements
उत्तर
\[\text { An open iron tank of dimensions 12 m } \times 8 m \times 6 m is \text { to be made . }\]
\[\text { Surface area of the open tank = (area of the base) + (total area of the 4 walls) }\]
\[ = (12 \times 8) + 2 \times (8 \times 6 + 12 \times 6)\]
\[ = (96) + 2 \times (48 + 72)\]
\[ = 336 m^2 \]
\[\text { Also, it is given that the cost of the iron sheet that is 4 m wide is Rs 17 . 50 per metre } . \]
\[\text { i . e . , the area of the iron sheet = 1 m }\times 4 m = 4 m^2 \]
\[\text { So, the cost of 4 }m^2 \text { of iron sheet = Rs 17 . 50 }\]
\[ \therefore \text { The cost of iron sheet required to an iron tank of surface area 336 } m^2 = 336 \times \frac{17 . 50}{4} = Rs 1470\]
APPEARS IN
संबंधित प्रश्न
The areas of three adjacent faces of a cuboid are x, y and z. If the volume is V, prove that V2 = xyz.
The cost of preparing the walls of a room 12 m long at the rate of Rs 1.35 per square metre is Rs 340.20 and the cost of matting the floor at 85 paise per square metre is Rs 91.80. Find the height of the room.
If two cubes each of side 6 cm are joined face to face, then find the volume of the resulting cuboid.
If the sum of all the edges of a cube is 36 cm, then the volume (in cm3) of that cube is
Total surface area of a box of cuboid shape is 500 sq. unit. Its breadth and height is 6 unit and 5 unit respectively. What is the length of that box ?
Find the volume and total surface area of a cube whose each edge is:
(i) 8 cm
(ii) 2 m 40 cm.
A wall 9 m long, 6 m high and 20 cm thick, is to be constructed using bricks of dimensions 30 cm, 15 cm, and 10 cm. How many bricks will be required?
A room is 22m long, 15m broad and 6m high. Find the area of its four walls and the cost of painting including doors and windows at the rate of Rs.12per m2.
Find the Total Surface Area and the Lateral Surface Area of a cuboid whose dimensions are: length = 20 cm, breadth = 15 cm, height = 8 cm
