What is the equation of a horizontal line passing through the point (2, 10)? y = 12 x = −8 y = 10 x = 2
Help me anybody
Your line would be a horizontal line at the y coordinate of your point. Like this:|dw:1409678616460:dw|
The x coordinate is meaningless here because you want the horizontal line at (2,10).
Just like if they asked you for the vertical line at that point, the y coordinate would be meaningless and the line would be a vertical line through x = 2, like this:|dw:1409678729670:dw|
TY for the medal.
Thank you so much for explaning. Could u help me with this one ? What is the equation in standard form of the line which passes through (1, −3) and has a slope of 2? 2x − y = 5 2x − y = −5 2x + y = 5 2x + y = −5
Np ur a life saver here
Let me do it then I will post, ok?
2x - y first one 2x - y = - 5 second one
ok
Last one is 2x + y = -5
and its ( 1 , -3)
Got it. The first thing to do is to write it in slope-intercept. Do that by first writing it in point-slope, then rearranging the whole mess. Like this, ok?
\[y-y _{1}=m(x-x _{1})\]\[y-3=2(x-1)\]That is point-slope. Now let's write it slope-intercept.
\[y=2x+1\]
To get it into standard form, which Ax + By = C, just rearrange so the x and y are on the same side of the equals sign. Like this:
-2x+y = 1
Oh wait...the point is (1, -3)? I thought you said it was (1,3). That changes everything!
Re-do!!!
\[y+3=2(x-1)\]THAT is point-slope!
y=2x-5 THAT is slope-intercept.
Wow you know you should be a professor not a mathlete :) ur brilliant
Rearranging to get the x and y on the same side of the equals sign gives you this: -2x+y = -5 or 2x-y = 5
I'm not brilliant, but I am a math teacher!
I got one last question i hope u dont mind Use the graph below to answer this question: graph of line going through (-2,-3) and (1,3) Find the average rate of change for the given function from x = 1 to x = 2. -2 negative one-half one-half 2
Ok, the average rate of change for a line is the slope between the points. So let's graph the line and see what it looks like first, ok?
yes
|dw:1409679695209:dw|
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