If abcd is a quadrilateral then tan(a+b/4)
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Answered by
4
hii mate
if ABCD is a quadrilateral,
we know that sum of opposite angles is 180degree
therefore, a+b=180
tan (180/4)=tan45=1
if ABCD is a quadrilateral,
we know that sum of opposite angles is 180degree
therefore, a+b=180
tan (180/4)=tan45=1
Anonymous:
hope it helped u.
Answered by
1
Answer:
cot {C+D/4}
Step-by-step explanation:
Since in a Quadrilateral,
A+B+C+D=360 degrees , which is equal to 2 pi
A+B = 360 degree - (C+D)
= 2 pi - (C+D)
Tan {A+B /4} => tan [ 2 pi -(C+D) / 4]
= tan [ 2 pi / 4 - (C+D) /4]
= tan [ pi /2 - (C+D)]
Since, tan (90 degree - theta) = cot theta
Tan {A+B /4 } = Cot {C+D /4}
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