Help me with this guys.
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Answered by
2
hey mate here is ur solution
Laba =125°
it forms a liner pair
so,125°+x=180°
x=180°-125°=. 55°
now,Lace=130°
130°+x=180°
x=180°-130°=50°
in triangle abc
55°+50°+x=180°(angle sum property of traiangle)
105°+x=180°
x=180°-105°=. 75°
hence,Lbac =75°
pls mark it brainalist
Laba =125°
it forms a liner pair
so,125°+x=180°
x=180°-125°=. 55°
now,Lace=130°
130°+x=180°
x=180°-130°=50°
in triangle abc
55°+50°+x=180°(angle sum property of traiangle)
105°+x=180°
x=180°-105°=. 75°
hence,Lbac =75°
pls mark it brainalist
tanya9540:
8th
Answered by
1
heyDUDE,
Here is your answer
I couldn't find angle sign therefore using angle as /_
/_ABD = 125°
/_ABD + /_ABC = 180° (Linear Pair )
125° + /_ABC = 180°
/_ABC = 180° - 125°
/_ABC = 55°
Now,
/_ACE = 130°
/_ACE + /_ACB = 180° (Linear pair )
130° + /_ACB = 180°
/_ACB = 180° - 130°
/_ACB = 50°
So,
/_BAC + /_ABC + /_ACB = 180° (Angle sum property of ∆ )
/_BAC + 55° + 50° = 180°
/_BAC = 180° - 105°
/_BAC = 75°
Here is your answer
I couldn't find angle sign therefore using angle as /_
/_ABD = 125°
/_ABD + /_ABC = 180° (Linear Pair )
125° + /_ABC = 180°
/_ABC = 180° - 125°
/_ABC = 55°
Now,
/_ACE = 130°
/_ACE + /_ACB = 180° (Linear pair )
130° + /_ACB = 180°
/_ACB = 180° - 130°
/_ACB = 50°
So,
/_BAC + /_ABC + /_ACB = 180° (Angle sum property of ∆ )
/_BAC + 55° + 50° = 180°
/_BAC = 180° - 105°
/_BAC = 75°
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