in a square abcd an equilateral triangle APC is drawn and a diagonal cuts triangle at point e . ae=2 cm find area of square
tq i m from mh.
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In a given figure,
AAP B is an equilateral triangle.
So, AP PB = AB
equilateral triangle)
(Properties of
ZPAB = ZABP = BPA = 60°.
(All angles of equilateral triangle are equal and 60°)
ZOAB = 60° - (1)
We know that all angles all square are 90°
So, ZCDA = 90° DB is a diagonal of square ABCD with bisect
ZCDA equally.
Then, CDB = 45°.
We know that AB = CD and AB // CD then, ZCDB = LABD = 45° -- (Alternate angles)
ZDBA = 45° i.e ZABO = 45° --(2)
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In AAOB,
ZAOB ZOAB+ ZABO = 180°
From (1) and (2),
ZAOB + 60° + 45° = 180°
... ZAOB = 75°
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