abcd is a rhombus such that angle acb=40 find angle adb
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Answer:
50°
Step-by-step explanation:
Given:
ABCD is a Rhombus
Angle ACB=40
To Find:
Angle ADB
solution:
Diagonal BD and AC bisect each other at 90°( as diagonals of rhombus bisect each another
Angle BOC=90°
In ∆BOC,
angle BOC+Angle CBD+angle ACB=180°
90°+angle CBD+40°=180°
angle CBD=180°–130°
angle CBD=50°
in ∆BOC,∆AOD
SIDE AD=BC(ALL SIDES ARE EQUAL IN A RHOMBUS)
OB=OD[DIAGONALS BISECT EACH OTHER]
AO=OC[ " " " " ]
BY SAS
∆BOC=~∆AOD
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