Math, asked by rajmaurya8595, 5 months ago

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Rate of 15 for 3 years.​

Answers

Answered by Nageshwar64912
0

Answer:

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Step-by-step explanation:

ANSWER

Given:

ABCD is a Square,

DB is a diagonal of square,

△DEB and △CBF are Equilateral Triangles.

To Prove:

A(△DEB)

A(△CBF)

=

2

1

Proof:

Since, △DEB and △CBF are Equilateral Triangles.

∴ Their corresponding sides are in equal ratios.

In a Square ABCD, DB=BC

2

.....(1)

A(△DEB)

A(△CBF)

=

4

3

×(DB)

2

4

3

×(BC)

2

A(△DEB)

A(△CBF)

=

4

3

×(BC

2

)

2

4

3

×(BC)

2

(From 1)

A(△DEB)

A(△CBF)

=

2

1

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