The ratio of the areas of two square, where the digonal of ine square is twice the length of the other is
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Let the diagonal of first square be a
Diagonal of second square = 2a
Side of first square = a / root2
Area of first square = a^2 /2
A1 = a^2 /2
Side of second square = 2a/ root2
A2 = 4a^2 /2
A2 = 2a^2
A1 : A2 = 1 : 4
Diagonal of second square = 2a
Side of first square = a / root2
Area of first square = a^2 /2
A1 = a^2 /2
Side of second square = 2a/ root2
A2 = 4a^2 /2
A2 = 2a^2
A1 : A2 = 1 : 4
Answered by
0
Let the diagonal of first square be a
Diagonal of second square = 2a
Side of first square = a / root2
Area of first square = a^2 /2
A1 = a^2 /2
Side of second square = 2a/ root2
A2 = 4a^2 /2
A2 = 2a^2
A1 : A2 = 1 : 4
hope it helped ⚡
braínlíest please ❤️
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