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Given A=(1,5), B=(x,2), and C=(4,-6) and the sum of AB+BC is to be a minimum, find the value of x.
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distance formulaaaaaa \[d=\sqrt{(x_1-x_2)^2+(y_1-y_2)^2}\]
I got the distance of AB to be \(\sqrt{(x+1)^2 + 9}\)
and the distance of BC is \(\sqrt{(4-x)^2 + 64}\)
i respectfully disagree with distance AB
What did you get?
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x-1 and 2-(-5)=7
I am so sorry there was a typo. I just fixed it
The part of the problem that I do't understand is that their sum needs to be a minimum?
*don't
Sorry I have to go. Thanks for the help :)
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well, i assume the function d(x)=AB(x)+BC(x) will look something like a positive parabola so you could use the first derivative
and find where teh slope is equal to zero and thus the lowest point
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