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CHAPTER- PARALLEL LINES.......
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angle x = 110° because we have 5he measure of its corresponding angle and measure of corresponding angle is equal
angle z =70° because angle x & y are supplementary
angle y =70° because angle z& y are corresponding angle
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angle z =70° because angle x & y are supplementary
angle y =70° because angle z& y are corresponding angle
HOPE IT HELPS YOU
PLEASE MARK ME BRAINLIEST
Anonymous:
z and y cannot be corresponding
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HI there !!
Given ,
l || m
----------------------------------
we can find the angles one by one ,
we are given the angle of degree 110 , hence , we can find the angle that is near to it , as the angles together form a linear pair.
let the angle near 110° be "x"
a + 110 = 180°
a = 180 - 110 = 70°
we have now got the value of a .
as we know that the lines l and m are parallel , so the alternate interior angles are equal.
here alternate interior angles are "a" and angle "z"
∠ a = ∠ z [ alternate interior angles ]
∠z = 70°
===========================
also ,
on the line "m" .
angles x and z form a linear pair .
∠x + ∠z = 180
∠x + 70 = 180
∠x = 110°
===============================================
In the figure , we are given an angle of 40°,
we can find another angle , that is opposite to it [ vertically opposite angles ]
name that angle , "b"
∠b = 40°
, with the help of this , we can find an alternate interior angle , that comes near to the angle "y"
let the angle near to y be "r" .
∠r = 40° [ alternate interior angles ]
∠r + ∠y = 180°
40 + ∠y = 180°
∠y = 140°
Given ,
l || m
----------------------------------
we can find the angles one by one ,
we are given the angle of degree 110 , hence , we can find the angle that is near to it , as the angles together form a linear pair.
let the angle near 110° be "x"
a + 110 = 180°
a = 180 - 110 = 70°
we have now got the value of a .
as we know that the lines l and m are parallel , so the alternate interior angles are equal.
here alternate interior angles are "a" and angle "z"
∠ a = ∠ z [ alternate interior angles ]
∠z = 70°
===========================
also ,
on the line "m" .
angles x and z form a linear pair .
∠x + ∠z = 180
∠x + 70 = 180
∠x = 110°
===============================================
In the figure , we are given an angle of 40°,
we can find another angle , that is opposite to it [ vertically opposite angles ]
name that angle , "b"
∠b = 40°
, with the help of this , we can find an alternate interior angle , that comes near to the angle "y"
let the angle near to y be "r" .
∠r = 40° [ alternate interior angles ]
∠r + ∠y = 180°
40 + ∠y = 180°
∠y = 140°
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