plz answer the question number 65... plz friends... kripa barsaado
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In the given figure AB // CD and l is the transversal, find the value of x.
:
In the given figure,
The angle (2x + 40)° = angle (x + 90)°
[Because, these are alternate interior angles and we know that alternate angles formed in parallel lines by their transversals are always equal to each other. ]
Therefore,
2x + 40° = x + 90°
=> 2x - x = 90° - 40°
=> x = 50°
:
So, the value of x is 50°
And the angles are
2x + 40°
= 2 × 50 ° + 40°
= 140°
x + 90°
= 50° + 90°
= 140°
Hence, both of the angles are equal, so alternate.
In the given figure AB // CD and l is the transversal, find the value of x.
:
In the given figure,
The angle (2x + 40)° = angle (x + 90)°
[Because, these are alternate interior angles and we know that alternate angles formed in parallel lines by their transversals are always equal to each other. ]
Therefore,
2x + 40° = x + 90°
=> 2x - x = 90° - 40°
=> x = 50°
:
So, the value of x is 50°
And the angles are
2x + 40°
= 2 × 50 ° + 40°
= 140°
x + 90°
= 50° + 90°
= 140°
Hence, both of the angles are equal, so alternate.
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