Eliminate the parameter. x = 5t, y = t + 8
@worne001
lol, let t= x/5
x = 5(x/5) = x
@amistre64 the asker is not here to get help, so that's why I didn't start yet. However, yours is not right, hehe
\[t=y-8\] \[x=5(y-8)\] \[x=5y-40\] \[5y=x+40\] \[y=\frac{ x+40 }{ 5 }\]
mines never right .. but i do believe its correct ;)
surely x =x is aaaaalways right. 100% agree. hihihi....
but it's not what the asker wants, right?
they want a y=mx+b setup in the end
there are many ways to approach it .... erics was fine
yeah, I see.
yes @amistre64 , thank you. I dont understand the process
t is the parameter .. so we want to form this into a t-less construction
we can equate "t" from both equations x = 5t ; t = x/5 y = t+8 ; t = y-8 since t has to equal t at all times ... x/5 = y- 8
Solve either x or y for t. Now you have that variable in terms of t. Go into the other equation and replace the t with what we solved it for.
okay, I tried that with a practice prob and it worked when I applied it, ty guys
good luck :)
I have another problem that has a square root, x = sqrt of t, y=4t+1
how would I start this process?
just square to undo a sqrt
x^2 = t
how do you sqrt a letter?
a letter is just a placeholder for "some number"
its the number (whatever it may be) that is getting sqrted
so would this be the right answer? y = 4x2 - 1
well, +1 ... but yes
why + 1?
It was +1 to begin with wasn't it?
because that what they give us: y = 4t + 1
t = x^2 doesnt alter anything but the "t"
oh okay I see..
I appreciate the help.. im no math wiz haha
there is one more Im having trouble with..
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