Okay, I think I already did the- No I didn't, the answer for the first one is 1/2 I think or that's part of the answer, TSO helped me get the finale outcome but now I need to put it in slope intercept form.
Slope intercept is y=mx+b (we know this pls) (There are a couple ways to solve this) We know the slope is 1/2 So \(\large y=\frac12x+b\) In order to find b, we just need to substitute one of the points they gave us
one of them? So I can just pick any o.o
Yes
Either (8,9) or (-2,4)
Let's do uhm... (-2,4) I guess
Okay so we substitute the x and y coordinate into its corresponding variable x= -2 y= 4 \(\large 4=\frac12(-2)+b\) Now we can solve for b
Alright, let me process LOL
D: The point is in (x,y) form, right? Just substitute the x coordinate in for x and y the for the y (-2,4) ( x, y)
4 = 1/2(-2) + 4 ??????????????????????????????????????????????
No no b is what we are solving for \(\large 4=\frac12(-2)+b\) Do \(\frac12\times \)-2
-1
Yes so we have \(4=-1+b\) We are trying to isolate b What is the opposite of subtracting 1?
pSh if I get this wrong I'll be disappointed in myself adding
Good good c:
Now add 1 on both sides
Oh YEAH cuz we do that, yeah yeah ok
5 and 1, if I added on the right sides
|dw:1569726923076:dw|
WOT
D: Add 1 on both sides, you are trying to get rid of the -1 -1+1=0 4+1 =5 So, 5 = b
It was blank
Oh rip
Oh I said 1 OOP
Its okay xD
Boom, 5 and 0 is what I MEANT so that means we do like... (5,0).........or
Well uh 5 and b, i had written it down already but yes Now that we have b, we just put it into the equation we made \(\large y=\frac12x+b\)
uhm.... \[4=\frac{ 1}{ 2 }(5) + 1\]
I forgot where the five goes
No no we're just putting in the b value Remember from our last part 5=b
le sigh
I didn't explain it well, that's on me
I'm just me as usual, UHM, so b = 5 so it's gonna be \[4=\frac{ 1 }{ 2 }x + 5\]
x and y are just iteself now We only substituted the point just to get b, but now that we know what it is we dont need them there \(\large y=\frac12x+5\) is your answer
Recap: Slope intercept is y=mx+b We know the slope is 1/2 [from Q 1] \(\bf \large y=\frac12x+b\) In order to find b, we just need to substitute one of the points ================================================ We chose (-2,4) Okay so we substitute the x and y coordinate into its corresponding variable x= -2 y= 4 \(\large 4=\frac12(−2)+b\) Now we can solve for b [First multiply \(\frac12\) and-2] \(\large 4=-1+b\) [Now add 1 on both sides to get b by itself] \(5=b\) ================================================ Now that we know what b is, we substitute that into our original equation \(\large y=\frac12x+b\) \(\large \boxed{y=\frac12x+5}\)
I was like; ohhhhh frickkkkk I have to read all disssss?!: And then I look up there and it says "Recap" I'm like PHEW! But ye basically that's it, so the answer-- does or doesn't end at y = 1/2x + 5 ?
I think it does..
/makes recap 50x larger Yes that is the answer, we're done with the Q xD
xD So the ANSWER for question 1 is 1/2 and the ANSWER for question 2 is y = 1/2x + 5 basically
Uhh for #1, TSO helped you get the answer We only did #2
Yep yep, got it tho I'ma just *closes post and writes the recap so I can TRY to do it myself next time*
Join our real-time social learning platform and learn together with your friends!