P(5, 7), Q(-10, -1)
are you trying to find the slope ?
Or a vector between? Lots of possibilities with two points.
it's a question ..can you help me to solve that question ?
but you not asking anything :(
but the question in my book just write it like that ..and I don't even understand what the question want ..
are you in a chapter of lines ? vectors?
What is above the question in the book? For these... something like that.
the question is .. 'Find the distance of PQ using Pythagoras' theorem .. P(5, 7), Q(-10, -1)
how to solve it ?
OK. There we are. Know the distance formula?
yes ..
That is what you want to use here. The distance formula is based on Pythagoras' theorem
oohh ..okay ..but ..actually I've forget the formula ..
\(\Large D=\sqrt{(x_1-x_2)^2+(y_1-y_2)^2}\)
ohh ..okay ..hang on ,, I wanna try to solve the question ..
ugh ..still can't solve it .. huhuhu
Well, what did you put where?
I got the answer 9.21 .. is that true ?
Hmmm.... not sure how you got that.
i really stress just because of this question ..
P(5, 7), Q(-10, -1) Let me change my distance formula a little. If I say P is the first equation and Q is the second, it becomes: \(\Large D=\sqrt{(x_P-x_Q)^2+(y_P-y_Q)^2}\) So, you take the x from the first equation and subtract the x from the second equation. HOWEVER!!! Be careful of the sign! -(-10) means +10!!!
Then do the same thing with the y side. Then square them. Then add those squares. Finally, take the root of all of that.
hang on .i try ..
=) OK!
thanks ..I got 17 .is that true ?
That is what I got too. =) Much better. Do you see what your mistake was? If so, good. Lets you know something to watch out for next time!
thank you very much for your help .. :)
no problem. Have fun!
Join our real-time social learning platform and learn together with your friends!