Assertion: If angles 'a' and 'b' form a linear pair of angles and a = 40°, then b = 150°. Reason: Sum of linear pair of angles is always 180°
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Answer:
assertion it is not a linear angle because 190 angle reason is correct
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Given : Assertion: If angles 'a' and 'b' form a linear pair of angles and a = 40°, then b = 150°.
Reason: Sum of linear pair of angles is always 180°
To Find : true / False
Solution:
Assertion: If angles 'a' and 'b' form a linear pair of angles and a = 40°, then b = 150°.
if two angles forms a linear pair the sum is always 180°
a + b = 180°
=> 40° + 150° = 180°
=> 190° = 180°
which is False
Hence Assertion is False
Sum of linear pair of angles is always 180° is TRUE
Learn More:
14. Angles x&y forms a linear pair and x+2y = 30°, the value of y
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EFG and GFH are a linear pair, EFG = 3n+25, and GFH 5n+35 ...
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