Triangle RST has vertices located at R (2, 3), S (4, 4), and T (5, 0). Part A: Find the length of each side of the triangle. Show your work. Part B: Find the slope of each side of the triangle. Show your work. Part C: Classify the triangle. Explain your reasoning.
do you have a screen shot of the triangle
Explain what the problem is deeper for me
all i need id for somebody to graph the pints on the grid and help me find the slope of the triangle
is*
ok I can help
|dw:1619787124897:dw| so then you need me to put the points on here
i need them on a grid
that should help
how do i find the slope
Let me formally answer this one, your graph isn't helpful.
lets see what u got
Alright, so when finding slope you;
You start at (5,0).
Or at (2,3), whatever you perfer.
we can start at 5,0
If you start at (5,0) you see you go 6 left, and 6 up
Which gives you a slope of \[\frac{ 6 }{ 6 }=1\] So, your slope is 1.
I hope that helped, I have to get back to EOC testing.
See you guys.
thank yuuuu
waitttt, what about the lengths ? how do i find that
@snowflake0531
For the lengths, you have to use the distance formula
For slope, just do the regular thing, slope between points And for the type of triangle, just graph it on desmos, and what do you think
i need help solving the distance formula
PLug the points into it, the 4 numbers, square the ones that need to be squared, square root it Looking at R (2, 3), S (4, 4) We can do \[\sqrt ^{(4-2)^2 + (4-3)^2}\]
That failed
\[\sqrt(4-2)^2+(4-3)^2\] there, but they're all under the square root thing tho o-O
so the answer is 3
How- It would be \[\sqrt(4+1) = \sqrt5\]
._. I told you all the stuff is under the square root, when you put it into the calculator, it'll separate bc of the way i wrote it
ohhhhh, okay
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