What is the equation of the line which includes points (0,3) and (4,5)?
replace variables by order pair (x , y) first number in order pair is x 2nd one is y if both side equal then that order pair is ur right answer :-) remember: you should substitute both order pair values and both one should give you the equal sides
I had 2 1/2. I don't think it's correct, though.
where are the equations ?? and plz show your work :-)
wait do you have the equations ??
okay got it first you have to find slope :)
I put it as 0 - 4 / 3 -5.
It's a bit longer, I have to find the paper first.
wait what is the formula to find slope ?
\[\huge\rm m = \frac{ y_2 - y_1 }{ x_2 - x_1}\] x should be at the denominator and y at the numerator
Okay, so it should be a bit different.
just flip the fraction
So 5-3 / 4 - 0?
there you go
solve that
And now I have to divide it?
bec its slope which is \[\rm \frac{ rise }{ run }\] so keep that in fraction form
2/4 was what I got.
yep reduce that fraction
So the answer is 1/2?
yep not the answer just slope is 1/2 what's slope intercept form equation ?? do you know ?
Could you refresh my memory, please?
okay \[\huge\rm y = mx +b\]slope intercept form equation where m is slope nad b is y-intercept y intercept on y -axis when x =0 when x =0 y = something <---this would be yoru y-intercept
So I should put 1 into Y and 2 into x.
m is slope which is always with x m = 1/2 so just replace m by 1/2
Oh, so it should be Y = 1/2x + B, then.
yep that's right now you can use one of your order pair where (x,y) first one is x and 2nd number is y plug that into the equation to find b(y-intercept ) but for this question you don't have to solve bec like i said y-intercept when x = 0
Uh...so which would be the best choice, 0,3 or 4,5?
when x =0 y = ??
Y is three.
so b =3
Y = 1/2x + 3.
Although I don't think it's finished.
yep done!
done! that is equation in slope intercept form
the*
That's it? That's the answer?
I didn't know it was so simple.
yep simple stuff lo_Oks hard
So my answer is going to be Y= 1/2 x + 3.
Thank you. I'll close this one now.
yep that's right :)
Join our real-time social learning platform and learn together with your friends!