I believe that yo<u>u would go to where -5 is located and move back 5, 3 times </u>
Given:
Two end points of a line segment are (7,2) and (10,-5).
To find:
The gradient of the given line segment.
Solution:
We know that, gradient of a line segment is the slope of that line segment.
The end points of the line segment are (7,2) and (10,-5), so slope or gradient of the line segment is
Therefore, the gradient of the given line segment is .
Answer:
A
Step-by-step explanation:
Answer:
C. Right
Step-by-step explanation:
Hi there!
Perpendicular lines always create right angles when they intersect each other. This is what makes them perpendicular. Therefore, the perpendicular bisector forms a right angle with the line segment.
I hope this helps!
-4(3d - 2) - 7 is equal to
-12d - - 8 - 7
Which is also -12d + 8 - 7
Or if that won’t serve as a answer :
-2 (6d - 4) - 7
The answers are the same, there just written differently.
Hope this helps! Do you mind if I can get brainliest, I would appreciate it! Thanks