Question

Two ships are sailing parallel to each other. The path of one ship is represented on a coordinate plane as the line y = –13x + 4. The second ship’s path passes through the point (3, 5). Select another point that the path of the second ship passes through.
A. (0, 7)
B. (6, 6)
C. (–3, 7)
D. (–4, 6)

Answer 1

Answer:

The path of second ship is represented as coordinate plane as line          y = - 13 x + 44  . Answer

Step-by-step explanation:

Given as :

The path of one ship represented as line

y = - 13 x + 4

The standard equation of line is

y = m x + c

where m is the slope of line and c is the y-intercept

Now, comparing the line equations

The slope of line , y = - 13 x + 4 is m = - 13

Now, second ship passes through point (3 ,5) and parallel to first ship

For Parallel line condition

The slope of both lines are equal

Let The slope of second ship = M

So, M = m = - 13

Now, Equation of line with slope - 13 and passing through point (3 , 5)

y - $y_1$ = M × ( x - $x_1$)

Or, y - 5 = - 13 × (x - 3)

Or, y - 5 = -13 x + 39

Or, y = - 13 x + 39+ 5

i.e y = - 13 x + 44

So, The path of second ship is represented as coordinate plane as line          y = - 13 x + 44

Hence, The path of second ship is represented as coordinate plane as line  y = - 13 x + 44  . Answer

Answer 2

Answer:

C. (-3,7)

Step-by-step explanation:

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