Which should equal 105° to prove that f // g?abСd
Question:
a
b
С
d
[tex]Which should equal 105° to prove that f // g? a b С d[/tex]
Answers
Less than straight angle and more that right...it's obtuse. It involves lines as well.
Step-by-step explanation:
:) Your welcome
a equals 105°
Step-by-step explanation:
angles in a straight line add up to 180°
a+75=180
a=180-75
a=105°
C
Step-by-step explanation:
because they are parallel lines
180-75=105
d
Step-by-step explanation:
it's a my g assadasd
Step-by-step explanation:
Option (4)
Step-by-step explanation:
From the figure attached,
∠b = 75° [Vertical angles]
If the lines f and g are parallel then,
∠b = ∠c [Corresponding angles]
Therefore, ∠c = 75°
Since m∠c + m∠d = 180° [Supplementary angles]
75° + m∠d = 180°
m∠d = 180° - 75°
m∠d = 105°
Therefore, measure of angle d should be equal to 105° to prove f and g are parallel.
Option (4) will be the answer.
since you have the 75, we know that a would equal 105 for line g , since a line = 180 degrees
so to make line f parallel with g it needs the same angles with line n as line g has
so if a = 105, then angle d would also need to be 105
The answer is D
Step-by-step explanation:
Step-by-step explanation:
The Answer is Option D, which is d.
If f is parallel to g, then c should equal 75 degrees because c and 75 degrees are vertical angles. If C is 75 degrees then D must equal 105 degrees because c and d are both on the left side of line f which means they must add up to 180 degrees, which should get you to this equation: c + d = 180. We can replace c for 75 because we already known that, which should get you: 75 + d = 180. So you should then subtract 75 against 180 to get your d = 105.
Hope this helps, Have a good day!
A Brainliest would be nice.
we know that
If lines f and g are parallel
then
the angle c must be equal to
∠c=[tex]75\°[/tex] ------> by alternate exterior angles
and
∠c+∠d=[tex]180\°[/tex] ------> by supplementary angles
so
∠d=[tex]105\°[/tex]
therefore
the answer is
The angle d should be equal to [tex]105\°[/tex] to prove that f ∥ g