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The combined area of all four walls is the height (h) times the perimeter (p) of the hall. Since the height is given as 11 m, we can calculate the perimeter...

p = 660 m2 ÷ 11 m = 60 m.

The perimeter is two times the length (l) plus two times the breadth (b).

p = 2l + 2b

The length is given as twice the breadth.

l = 2b

Substituting 2b for l in the previous equation gives us...

p = 2(2b) + 2b = 4b + 2b = 6b

We had determined that the perimeter is also 60 m, so...

6b = 60 m

Dividing each side of the equation by 6 gives us...

b = 10 m

Substituting 10 m for b in the equation for l above gives us...

l = 2(10 m) = 20 m

The area of the ceiling is...

a = l x b

Finally, substituting the values of l and b yields...

a = 20 m x 10 m = (20 x 10) x (m x m) = 200 m2

Of course, the last step in solving any word problem is to confirm that we found what was asked for (in this case, the area of the ceiling), which we did. Also, one advantage that word problems have over regular math problems is that they give us the benefit of what I call the ridiculous test. Ask yourself whether or not the magnitude and/or units of your answer is ridiculous for what was asked for (200 m2 is a reasonable ceiling area for a hall).

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