The parallelogram RSTU has a pair of parallel lines ST and RU.
The measure of the angle
The given parameters are:
m∠SRV= 48° and m∠SVR= 54°
We have the parallel lines of the parallelogram RSTU to be ST and RU.
This means that the transversal between the lines are lines SU and RT.
The above highlights mean that:
SRV= TUV = 48°
By the triangle congruency also:-
are also similar by (AAA) property.
So the angles SRV= TUV = 48° will be equal.
Hence the parallelogram RSTU has a pair of parallel lines ST and RU.
The measure of the angle
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Answer:
The equation of the straight line is x - 2y +6 =0
Step-by-step explanation:
<u>Explanation:</u>-
Given a point ( 2, 4) and slope m =
The equation of the straight line passing through the point and having slope 'm'
y - y₁ = m ( x - x₁)
y - 4 = ( x - 2)
2( y -4) = ( x-2)
2 y - 8 = x -2
x - 2 y - 2 + 8 =0
x - 2y + 6 =0
The equation of the straight line is x - 2y +6 =0