Find the midpoint of AB . A. (3, 1) B. (1, 1) C. (10, 4) D. (4, 4) I will attach the picture if someone could help me with it! :-)
I think it's (1,1) am I right?
A is (-2,0) B is (4,2) Midpoint is (1,1)
(correct)
Thanks :D
midpoint \[=\subset3+1\div2 , 1+1\div2\supset =\subset2,1\supset\]
A (-2,0) B (4,2) midpoint is (mean of x's, mean of y's) so x = (-2+4)/2 y = (0 + 2)/2 so (1,1)
Okay, thanks guys!!!! Would anyone be willing to help me with a few more questions?
Well, the mid-point M(X,Y) of the line joining two points, say A(x,x') and B(y,y') is: \[(X,Y) = (\frac {x+x'} 2 , \frac{y+y'}{2}) \]
Yes, post as new questions, peetalove.
Here is the next one if someone would like to help me through it. 2.) Ingrid is making a quilt using squares that measure 5 in. on a side. What is the length of a diagonal of one of the quilt squares? Round to the nearest tenth. A. 8.7 in. B. 7.1 in. C. 3.5 in. D. 14.2 in.
I am thinking C... But I'm not sure
Use pythagoras a^2 + b^2 = c^2 5^2 + 5^2 = c^2 50 = c^2 c = √50
@ psujono: I'm sorry could you please explain in more detail??
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