What is the slope of the line below? A. zero B. negative C. undefined D. positive
hold on, ill attach the graph if i can
whats the line ?
He would post it
can't you just type it.....we do not need the graph
the line is going straight up and the coordinates are (3,5), and (3,2)
first you find the slope by using the slope formula slope(m) = (y2 - y1) / (x2 - x1) (3,5) x1 = 3 and y1 = 5 (3,2) x2 = 3 and y2 = 2 now we sub slope(m) = (2 - 5) / (3 - 3) slope(m) = -3/0 when there is a zero in the denominator, it is a vertical line with an undefined slope.
when the x values are the same...in this case, they are both 3, then the line is vertical and has an undefined slope. Now, if the y values would have been the same, it would have been a horizontal line with a 0 slope
thats what i just got when i done the coordinates, i got -3, and 0
the slope is undefined if it is a vertical line, which it is
Here are some acronyms that might help you... VUX -- vertical line, undefined slope, represented as x = a constant. HOY -- horizontal line, 0 slope, represented as y = a constant
thanks for your help, i dont understand some of this stuff
you see, with the two sets of points you were given...(3,5) and (3,2)...if you had to figure the line, it would be x = 3
what if the numbers were all negative, it would be -3 right?
if both x values were -3, then yes, the line would be x = -3 but the slope would still be undefined if there is a zero in the denominator.
oh, ok
just remember, vertical lines have a zero in the denominator and their slope is undefined. Horizontal lines have a zero in the numerator and their slope is 0
if its 7,0, then its undefined?
yep...because you got a zero in the denominator
ok, i get some of it now
wait...did you mean slope 7/0....if so, it is undefined.
yea, thats what i meant, sorry
no problem...do you have any questions
if i have the coordinates (-4,-6) and (2,-8) would it be horizontal,vertical,up and to the right, or down and to the right?
you are really good at math
slope(m) = (-8 - (-6) / (2 - (-4) slope(m) = (-8 + 6) / (2 + 4) slope(m) = -2/6 slope(m) = -1/3 DOWN AND TO THE RIGHT because the -1 is negative, it goes down, and 3 is positive, it goes to the right
youre cool, i can correst it later
if I had $1 for every mistake I made, I would be rich....thats so sad
its OK, i don't hold it against you
lol...good to know
do you have any more questions while I am still here ?
i dont hold a grudge or anything just cause you got the wrong answer, everybody makes mistakes
I am just glad I caught it
i medaled you anyway, so ur cool
thank you....if you have more problems, just tag me and I will see what I can do :)
thans
thanks
:) anytime
(5,0), (5,-9) up ant to the right or up and to the left?
look at your x values...they are both 5 when the x values are the same, the line is vertical with an undefined slope
if the y values were the same, the line would be horizontal with a 0 slope
i got another ? i dont mean to bother you though
what ya got ?
hold on a sec
no hurry..I am just sitting here with my bowl of cereal ....its really good too
just tag me
i have (-4,-6) and (2,-8)
what are you looking for ? The slope or the line ?
what direction is the line going?
slope = (y2 - y1) / (x2 - x1) (-4,-6) x1 = -4 and y1 = -6 (2,-8) x2 = 2 and y2 = -8 now we sub slope = (-8 - (-6) / (2 - (-4) slope = (-8 + 6) / (2 + 4) slope = -2/6 slope = -1/3 DOWN AND TO THE RIGHT
i thought so since most of the number were negative
In the slope, if the numerator is negative, the line goes down, if it is positive, the line goes up. In the denominator, if it is positive, it goes right, if it is negative, it goes left
you are really freaking smart
lol....not on some things.....not real good with geometry
thats what ive been asking you is geometry
solve 2|3(x-5)|+3=9
I just did that and sent it to her
ok, thanks
I just hope I did it right.....absolute values can be a pain in the butt
im not really smart in math, i owe you one.
In what direction is the line containing the points (-4, -6) and (2, -8) going? A. down and to the right B. vertical C. up and to the right D. horizontal
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