A supply company sells packs of paper by the box. Each box contains the same number of packs of paper, P. Which equation could be used to find the total number of packs of paper, T, that would be in B boxes ordered?
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Hi !
Here is the answer to your question.
The least number of squared tiles are required if the side of the squared tiles is a highest common factor of the length and breadth of the bathroom.
Length of bathroom = 10 ft
Breadth of the bathroom = 8 ft
H.C.F of 10 and 8 is found as,
10 = 2 × 5
8 = 2 × 2 × 2
H.C.F of 10 and 8 = 2
∴Length of the side of the square tile = 2 ft = 2 × 12 inches = 24 inches
Thus, the required least possible number of squared tiles is 20.
Here is the answer to your question.
The least number of squared tiles are required if the side of the squared tiles is a highest common factor of the length and breadth of the bathroom.
Length of bathroom = 10 ft
Breadth of the bathroom = 8 ft
H.C.F of 10 and 8 is found as,
10 = 2 × 5
8 = 2 × 2 × 2
H.C.F of 10 and 8 = 2
∴Length of the side of the square tile = 2 ft = 2 × 12 inches = 24 inches
Thus, the required least possible number of squared tiles is 20.
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