Respuesta :
Slope of given line = 5
Slope of parallel lines is the same, so slope of the line parallel to the given line will be m = 5
We have the slope and a point, using the point-slope form we can write the equation of the line:
y - 4 =5 (x - 3)
y = 5x - 15 + 4
y = 5x - 11
So, the above equation is the desired answer.
Slope of parallel lines is the same, so slope of the line parallel to the given line will be m = 5
We have the slope and a point, using the point-slope form we can write the equation of the line:
y - 4 =5 (x - 3)
y = 5x - 15 + 4
y = 5x - 11
So, the above equation is the desired answer.
The given equation is of the form y=mx+c where m is the slope of line.
Comparing given equation with y=mx+c we get m=5
Parallel lines have equal slopes.
Therefore, slope of required line = m = 5
This required line passes through points (3,4)(x₁,y₁)
Therefore, by slope-point form,
y-y₁=m(x-x₁)
y-4=5(x-3)
y-4=5x-15
y=5x-11
This the equation of required line
Comparing given equation with y=mx+c we get m=5
Parallel lines have equal slopes.
Therefore, slope of required line = m = 5
This required line passes through points (3,4)(x₁,y₁)
Therefore, by slope-point form,
y-y₁=m(x-x₁)
y-4=5(x-3)
y-4=5x-15
y=5x-11
This the equation of required line