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A cube has six square faces of area \(a^2\) each, where 'a' is the length of the edge of the cube.
Therefore, total surface area of cube = 6 * \(a^2\)

Total surface area of 7 cubes = 6 * \(a^2\) * 7 = 42 * \(a^2\).

When 7 cubes are joined together in a line, two side faces of each cube do not count towards the surface area of the cuboid, wherever two cubes are joined.

When 7 cubes are joined, 6 joints are created. At each joint, we do not count two faces of area \(a^2\) each.

Surface area of faces not counted = 6 * 2 * \(a^2\) = 12 * \(a^2\)

Percentage loss in surface area = \(\frac{12 * a^2 }{ 42 * a^2 }\)* 100 = \(\frac{4 }{ 14}\) * 100 = 28.56%

The closest percentage to 28.56% is 30%.

The correct answer option is B.
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Seven identical cubes are put together in a line to form a cuboid. What is the approximate percentage loss in total surface area?

(a) 20%
(b) 30%
(c) 40%
(d) 50%
(e) more than 50%
Let, each face be 10 units...

TSA of the cubes will be \(7*6*10^2 = 4200\)

After placing cubes side by side,

Length will be \(7*10\) ; Breadth will be \(10\) & Height will be \(10\)

So, TSA of Cuboid will be \(2(70*10 + 70*10 + 10*10) = 3000\)

Thus, loss in area will be \(\frac{(4200 - 3000)}{4200}*100 =\) 28.xx ~ \(30\)% Answer must be (B)
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