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ah, the brilliance of cocky college students


wiegie
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in class last Thursday I was showing the students an equation that basically boiled down to be a 5th order polynomial. I then said: "Can anybody solve this?... That is why we use financial calculators." Then a student said, "I can solve it." I told the student that I would give him 20 extra credit points if he could indeed solve the problem over the weekend.

 

He just walked into class and proudly announced that he had solved the problem.

 

What is interesting is that in the 19th century a mathematician proved that it was impossible to solve the general form of such equations. (Now the equation I gave the student was not in a general form, but I can't imagine that the kid solved it.)

 

It will be interesting to see what he did.

 

reference: http://mathworld.wolfram.com/QuinticEquation.html

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I am still waiting to find out if wiegie has the new math genius of our age.... :D

 

I don't think so (at least initial indications are not good).

 

He came up with his piece of paper in which he had solved the equation:

 

(1+i)^5 = 1100

 

I said, "ok, but wasn't the equation you were supposed to solve this:

 

i^5 + i^4 + i^3 + i^2 + i =1100?

 

and he said, "yes, but i^5 + i^4 + i^3 + i^2 + i = (1+i)^5"

 

I said, "could you just show me this?"

 

he said "ok" and then went away (I assume to go back to work on the problem)

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I don't think so (at least initial indications are not good).

 

 

 

 

Drat! And I had such high hopes for him.

 

 

Kid: "Just when I was on a roll....foiled by the professor again." LOL

 

Prof: "Wonder if he understands who he's messin' with here?" :D

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I don't think so (at least initial indications are not good).

 

He came up with his piece of paper in which he had solved the equation:

 

(1+i)^5 = 1100

 

I said, "ok, but wasn't the equation you were supposed to solve this:

 

i^5 + i^4 + i^3 + i^2 + i =1100?

 

and he said, "yes, but i^5 + i^4 + i^3 + i^2 + i = (1+i)^5"

 

I said, "could you just show me this?"

 

he said "ok" and then went away (I assume to go back to work on the problem)

 

 

I bet this dude wil get a ton of Rosie O'Donnell if he pulls this off.....

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I don't think so (at least initial indications are not good).

 

He came up with his piece of paper in which he had solved the equation:

 

(1+i)^5 = 1100

 

I said, "ok, but wasn't the equation you were supposed to solve this:

 

i^5 + i^4 + i^3 + i^2 + i =1100?

 

and he said, "yes, but i^5 + i^4 + i^3 + i^2 + i = (1+i)^5"

 

I said, "could you just show me this?"

 

he said "ok" and then went away (I assume to go back to work on the problem)

 

 

 

Is this being solved for i?

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