Which is an equation of the given line in standard form? A. –7x + 6y =–11 B. –6x + 5y = 13 C. –6x + 7y = 11 D. –6x +7y =–11 https://static.k12.com/calms_media/media/308500_309000/308806/1/5d868f3b4fdf1a866e80aa7ad9dd0d09a5105b3f/MS_ALG_S1_07_10_quiz_Q2_question.gif
well, first find the slope. step #1 find any two points on that line. step #2 then use the formula y_{2}-y_{1}/x_{2}-x_{1}
is it D
@alivejeremy
uh lol we used to do this idk how to do this soz
D is wrong.
You can even plug in the points on the line in to the equation to check your answer. –6x +7y =–11 Plug in (1/2, 2) -6(1/2) + 7(2) = -11 -3 + 14 = -11 11 = -11 Which is not true. This method will only help you to eliminate a few answer choices. Some equations can work for the point (1/2, 2). You have to plug in more points into the remaining equations to see which is the correct answer out of them.
There are several equations for straight lines. I regard y = mx + b as "the slope-intercept form;" \[y-y _{0}=m(x-x _{0})\] as "point-slope form," and
Ax+By=C as "standard form." Better verify with your teacher which he / she wants from you.
The given diagram is clear and enables one to read off the slope of the line pretty easily. One could also utilize the slope formula to find the slope. The y-intercept appears to be (0, 3/2). To answer this question you need to choose one of the equations I typed in earlier (above) and substititute the coordinates of the two points marked on the graph: (3,-1) and (1/2, 2). One of the given answer choices is correct only if the given equation is true when the coordinates of these 2 points are substituted into the equation.
Join our real-time social learning platform and learn together with your friends!