Solve Q4 step by step in copy

Solve Q4 step by step in copy AAMO and AM - BM ZAMO zBMC AAMD ABMC (by SAS rule of «.p.c.tö It is given that AABC ARPQ. Is it true to say that w • QR? Why? 2. two sides and an angle Of one triangle are equal to two sides and an angle of another triangle, then the two triangles must be congruent." Vs the statement true? Why? 3. In the adjoining figure, AB AC and AP — AQ. Prove that (i) AAPC (ii) cp=BQ (iii) ZAQB. 4. In the adjoining figure. AB = AC, P and Q are points on BA and CA respectively such that AP = AQ. Prove that (i) AAPC=AAQB (ii) CP=BQ (iii) LACI' - ZABQ. 5. In the adjoining figure, ABCD is a quadrilateral in which AD = BC and DAB LCBA. Prove (t) AABD=ABAC (ii) BD=AC (iii) AB = DC and AB II DC. Prove c 6. In the adjoining figure, that AD = BC. „cpB (alt. B).

In ΔABD and ΔBAC,

AD = BC (Given)

∠DAB = ∠CBA (Given)

AB = BA (Common)

∴ ΔABD ≅ ΔBAC (By SAS congruence rule)

∴ BD = AC (By CPCT)

And, ∠ABD = ∠BAC (By CPCT)

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