Doubling the Area of a Square by Construction
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Find the areas of the squares whose sides is :
Two lines are drawn parallel to the diagonal of a square as shown in the first figure. Another set of parallel lines are drawn along the second diagonal to form a larger square of the area 61 cm2 as shown in the second figure, then the area of the original square is
61cm2
30cm2
30.5cm2
122cm2
Find the areas of the squares whose sides are:
Find the areas of the squares whose sides are: .
Two lines are drawn parallel to the diagonal of a square as shown in the first figure. Another set of parallel lines are drawn along the second diagonal to form a larger square of the area 100 cm2 as shown in the second figure, then find the area of the original square.
75 cm2
25 cm2
100 cm2
50 cm2
Two lines are drawn parallel to the diagonal of a square as shown in the first figure. Another set of parallel lines are drawn along the second diagonal to form a larger square, then the area of the larger square is ____.
Same as the area of the original square
Half the area of the original square
Double the area of the original square
3 times the area of the original square
Each diagonal of a square is 12cm long. Its area is
(a) 144cm2
(b) 72cm2
(c) 36cm2
(d) none of these
- 5 cm
- 6 cm
- 4 cm
- 8 cm
The length of a side of a square field is 4 m. What will be the altitude of the rhombus, if the area of the rhombus is equal to the square field and one of its diagonals is 2 m?
Four corners of a square are folded as shown in the first two figures. It is unfolded and cut along the creases to get a new square of the area 14.5 cm2. The area of the original square is _____.
14.5 cm2
29 cm2
43.5 cm2
7.25 cm2
How about a square of area 41 square centimeters?