in the given figure l parallel to m and t be transversals such that s is not parallel to t. find the value of x and y
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3
Answer:
x =130° and y = 115°
Step-by-step explanation:
Two parallel lines l and m be cut by a transversal lines s and t, forming angles.
From the figure, we have,
∠1 = ∠3 = 50° … [∵Corresponding angles]
And, ∠1 + x = 180° … [∵linear pair]
= x° =180° – 50 = x° = 130°
Now, ∠2 = ∠4 = 65° … [∵Corresponding angles] And, ∠2 + y = 180° … [∵linear pair]
= 65 + y = 180° = y = 180 – 65 = y = 115°
∴The value of x =130° and y = 115°
Answered by
1
Answer:
x=65' (alternative interior angle)
y=65' (opposite angle of a parallelogram)
st and lm makes a parallelogram according to theorem if there is two side paralle then it will make a parallelogram. .
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