Part 1: Using complete sentences, explain how to find the equation of the line, in standard form and slope–intercept form, passing through (–1, 5) and (1, 9). Part 2: Compare the benefits of writing an equation in standard form to the benefits of writing an equation in slope–intercept form.
I think I can do part one on my own but im lost on part two. I never use standard form....
standard form ax - b = 5 slope-intercept form b = ax - 5
thank you, but i just don't know any benefits of using standard form
@Jamierox4ev3r can you help me, since you know about standard form?
yes sure
@Jamierox4ev3r
lol srry my laptop is crappy
the standard form equation is AX + BY=C
its cool my computer tends to crash a lot so it looks like im offline when im really still here just yelling at my monitor
okay, I follow so far
in order to put in standard form, you must calculate the slope and y-intercept. Can you do that?
yeah gimme a sec
slope is 2 y-intercept is 7
good!
you would then set up your equation y=2x+7 and multiply all the terms by 2
why multiply?
it makes everything have a common factor in case you convert it back to the other form
oh okay thanks!
then when you multiply, it adds up to 2y=4x+14
quickly manipulate it and you get 2y-4x=14
that is standard form :)
okay I see that, awesome!
but is still don't know how to do part two of this problem because I don't know any benefits of standard form
ah that i can do too :)Well, the advantage that the standard form has over slope-intercept form is that EVERY linear equation can be written in standard form, but not every linear equation can be written in slope-intercept form.
do you understand?
when can an equation not be written in slope intercept?
when the slope is vertical/ unidentified
oh okay, thank you soooo much!
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