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ivanzaharov [21]
3 years ago
12

Two rectangular adjacent rooms share a wall 1‘ x 1‘ tiles cover the floor of each room describe how the greatest possible length

of the adjoining wall is related to the total number of tiles in each room

Mathematics
1 answer:
cestrela7 [59]3 years ago
5 0

Answer:

Consider two adjacent rectangular rooms having Length=L, and, Breadth = B

Now Suppose the wall which is in between two rooms has a height or length =H.

Breadth of wall = B [ if the wall doesn't exceed the breadth of room]

Considering two rooms to be identical,

Area of each room= L × B square unit

Area of each tile = 1×1=1 square unit

Number of tiles required= L B ÷ 1= LB tiles( product of length and breadth of room is number of tiles required)

Suppose if,LB= N

B= N/L  .................(1)

Area of wall(W) = B×H= B H square unit

B =W/H ......................(2)

Equating (1) and (2)

⇒N/L = W/ H

⇒H =\frac{WL}{N}

⇒H =\frac{WL}{LB}

⇒H = W/B

 ⇒  H =\frac {\text{ Area of Wall}}{\text{Breadth of room or wall}}




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