Help Solve Optimization Problem

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Rainbow Child said:
Good! :smile:

Now what's the maximum value of [tex]d[/tex]? For which [tex]x_0[/tex] you obtain that?

:biggrin:

The max value I get is when [tex]x_0=1[/tex] and D would then be 4/sqrt(5)
 
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Very nice! Let us now be proud of ourselves and calculate the area of the triangle! :smile:
 
Rainbow Child said:
Very nice! Let us now be proud of ourselves and calculate the area of the triangle! :smile:


So area of the triangle = 1/2 * 8.944 *4 = 17.88 units^2

I got the midpoint of QR as (1,5) and the distance from there was 4.

So my final answer for the area of the triangle is 17.88 units^2

:-p
 
No, the distance is [tex]d=\frac{4}{\sqrt{5}}[/tex]=height. You don't need the midpoint
 
ohhh. then the Area = 1/2 * 8.944 * 4/sqrt(5) = 7.999 which is = 8units^s [our earlier answer :smile:]
 
Bravo! :smile:

Archimedes was right! :smile:
 
cool! :cool: Thanks for all the help Rainbow Child!

really appreciate it! :-p