ABCD is a kite. If angle BCD = 30° , then find angle BDC and angle ABC
Answers
Answered by
4
Answer:
Step-by-step explanation:
In kite ABCD
DC = BC
Hence we can call triangle DBC an isosceles triangle
According to angle sum property of triangle
Angle BDC + Angle DBC + Angle BCD =180°
(Here, Angle bdc and cdb are equal taken as x)
So,
x+x+30° =180°
2x = 150°
x=75°
Therefore, Angle BDC = 75°
Answered by
2
Answer:
BCD+ABC=180
30°+ ABC =180
ABC= 180-30°
ABC=150
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