Which is the equation to the line passing through points (2, -7) and (5, -1)? y = 2x - 8 y = - 2x + 9 y = 2x - 11 y = - 2x + 6
first take out the the slope by this formula m= y2 - y1 /x2 -x1 let (x1,y1)=(2,-7) (x2,y2)=(5,-1)
so the slope is m=2 alright!!!
now use the point slope formula here pick the slope and only any one point from the two given points (y-y1)=m(x-x1) now put them in it and get the answer
let (x1,y1)=(5,-1) m=2 then y+1=2(x-5) y+1 =2x-10 y=2x-10 -1 y=2x-11 is the correct answer
@kellyconnelly have u got it????
yes thanks you were helpful:)
welcome my dear @kellyconnelly
What is the equation of a vertical line passing through (1, 7)? y = 7 x = 1 y = 1 x = 7
for that question would you do the same thing?
it only gives me one point so idk how to find slope?
here it is not given either the vertical line is on the y - axis or far from it
soooo what do i do??
x=1 is the correct answer
@kellyconnelly did u guys figure it out?
A vertical line passing through the point (4, -3) means that for any value of y, x is always going to be equal to 4; the formula may be generally written as x = a where a is the x-intercept.. An x-intercept is the value of x when y = 0. As we already stated, for any value of y, x = 4. Therefore, this vertical line will pass through the point (4,0). You can write the equation as x = 4.
. Graphing this equation in a graphing calculator requires you to "trick" the graphing calculator because in the "graph" menu you only have the option of writing in equations in the form y =, which you can't do for this problem
wut
lol........ it is so simple
show me how you would solve it please
\[-7 = 2(2) - 11.......................-7 = 4 -11\] \[-1 = 2(5) -11.................... -1 = 10-11 \]
the answer would be C @kellyconnelly ..........
@kellyconnelly @driftracer305 is correct because here it is asking about vertical line and we know that on thhe vertical line the x=0 then y=1 clapping for @driftracer305
so its y=1 not x=1 ????
yes it is y=1 my apologize i forget the major thing that it is asking about the vertical line
oh its fine thank you!!
Join our real-time social learning platform and learn together with your friends!