3. CDE is an equilateral triangle formed on a side CD of a square ABCD (See Fig.). Show that AADE - ABCE.

CDE is an equilateral triangle formed on a side CD of a square ABCD .Show that ADE~=BCE.

CDE is an equilateral triangle formed on a side CD of a square ABCD(see fig.). Show that triangleADEqequivtriangleBCE

In the given figure, Delta CDE is an equilateral triangle triangle formed on a side CD of a square ABCD . Show that DeltaADE cong Delta BCE.

In the given figure, Delta CDE is an equlatel triangle triangle formed on a side CD of a square ABCD.Show that DeltaADE cong Delta BCE.

In the given figure, DeltaCDE is an equilateral triangle on a side CD of a square ABCD. Show that DeltaADE~=DeltaBCE.

Construct an equilateral triangle ABC of side 6cm.

AB and CD are respectively the smallest and longest sides of a quadrilateral ABCD (see Fig. 7.50). Show that ∠ A > ∠ C and ∠ B > ∠ D.

D is a point on side BC of Delta ABC such that AD=AC (see Fig.7.47). Show that AB>AD

ABCD is a square and ABE is an equilateral triangle outside the square then

ABC is an equilateral triangle PQRS is a square inscribed in it there fore