The diagonals of rectangle abcd intersect at o. If boc= 40 find boa
Answers
Answered by
1
Answer:
∠boa = 140° (angle)
boa = 40 (length)
Step-by-step explanation:
The diagonals of rectangle abcd intersect at o. If boc= 40 find boa
abcd is rectangle
and diagonals intersect at o
so ∠boc & ∠boa will be supplementary angles
as ac diagonal is a straight line
∠boc + ∠boa = 180°
=> 40° + ∠boa = 180°
=> ∠boa = 140°
If we say boc = 40 is length
then boc = bo + oc = 40
then boa = bo + oa
oa = oc as digonal is bisected at intersection point
boa = bo + oc = 40
Similar questions