help please with slopes
Line AB contains (0, 4) and (1, 6) Line CD contains points (2, 10) and (-1, 4). Lines AB and CD are (4 points) parallel, because the slopes are the same perpendicular, because the slopes are the same parallel, because the product of the slopes is -1 perpendicular, because the product of the slopes is -1
this is what i got for AB
CD
Well do you think these points intersect and any time?
For it to be perpendicular it needs to intersect and make a right angle.
nvm sry it isnt the perpendicular ones its one of the parallel answers am i correct
@undeadknight26 am i correct?
Yes you are correct.
then correct me if i am wrong ,i got c
For the slope to be -1 the lines would have to be going down not up.
ok
thx now i know the anwser
a
so I believe correct me if I am mistaken others viewing question.
their 5 more of u can u guys give use ur opinion too
us'
@undeadknight26 true for slope to be -1 the line would be top left to bottom right but here the product of the slope is -1 condition for perpendicular lines
so it will be d?
the main lesson is: parallel lines have the same slope for perpendicular lines the product of the slopes is -1
Interesting! Thank you!
Slope of AB \[\Large m = \frac{y_2 - y_1}{x_2 - x_1}\] \[\Large m = \frac{6-4}{1-0}\] \[\Large m = \frac{2}{1}\] \[\Large m = 2\] Slope of CD \[\Large m = \frac{y_2 - y_1}{x_2 - x_1}\] \[\Large m = \frac{4-10}{-1-2}\] \[\Large m = \frac{-6}{-3}\] \[\Large m = 2\] Slope of AB = slope of CD So the two lines are parallel because of this reason
so it was a all along? i am very confused
forget about the answer choices and reread the thread. if you are still confused let us know
will do
acsualy im sure i do
it is anwser choice c
wow it was #1 triciaal jim was correct all along
Jim told you the slopes are the same...
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