Part A
The given line passes through (-2,2) and it is parallel to the line
We need to determine the slope of this line by writing it in slope -intercept form.
The slope of this line is
The line parallel to this line also has slope
The equation is
We substitute (-2,2)
The required equation is
PART B
The given line is
The slope of this line is
The slope of the line perpendicular to it is
The equation of the line is
We substitute the point, (-2,2)
The equation of the perpendicular line is
Answer:
60degrees
Step-by-step explanation:
For similar triangles, the angles of their angles are equal to matter the size.
Hence if triangle TRS is similar to triangle TMN, then;
<R = <M and <S = <N
Given that;
<T = 40 degrees
<R = 60degrees
<S = 80 degrees
Since <R = <M, then <M = 60degrees
Easy, just divide
kelly=440mi/8hr=220mi/4hr=110mi/2hr=55mi/1hr
alberto=468mi/9hr=156mi/3hr=52mi/1hr
55>52
kelly drove 55mi in 1 hour
55-52=3
she drove 3 miles more in 1 hour
Multiply 4 with (2x-5)
8x-20+15=11
add 20 both sides
8x+15=31
subtract 15 both sides
8x=16
divide both sides by the x (8)
x=2