if two opposite angles of a parallelogram are (63 - 3x)° and(4 x-7)°. find all the angles of the parallelogram
Answers
Answered by
2
Hope it helps
Given-----_
angles are (63 - 3x) and (4x - 7).
We know that opposite angles of a parallelogram are equal.
(63 - 3x) = (4x - 7)
-3x = 4x - 70
-7x = -70
x = 10.
Therefore the angles of a parallelogram are,
63 - 3x = 63 - 3(10)
= 63 - 30
= 33.
We know that sum of adjacent angles is 180 = 180 - 33
= 147.
4x - 7 = 4(10) - 7
= 40 - 7
= 33.
We know that Sum of adjacent angles is 180 = 180 - 33
= 147.
Therefore the angles of a parallelogram = 33,147,33,147
Given-----_
angles are (63 - 3x) and (4x - 7).
We know that opposite angles of a parallelogram are equal.
(63 - 3x) = (4x - 7)
-3x = 4x - 70
-7x = -70
x = 10.
Therefore the angles of a parallelogram are,
63 - 3x = 63 - 3(10)
= 63 - 30
= 33.
We know that sum of adjacent angles is 180 = 180 - 33
= 147.
4x - 7 = 4(10) - 7
= 40 - 7
= 33.
We know that Sum of adjacent angles is 180 = 180 - 33
= 147.
Therefore the angles of a parallelogram = 33,147,33,147
dkrrajput:
bhadiya bhai
Answered by
2
We know opposite angles of a parallelogram are equal.
A/Q; we have
(63 -3x)=(4x-7)
Therefore; x=10
Angles are respectively are; 33;33;147 and 147.
A/Q; we have
(63 -3x)=(4x-7)
Therefore; x=10
Angles are respectively are; 33;33;147 and 147.
Similar questions
Social Sciences,
7 months ago
Math,
7 months ago
Math,
1 year ago
Math,
1 year ago
Physics,
1 year ago