I really want to know current practice on this: Choose correct alternative. Eaquation x^2 - 14x +49 = 0 has 1) One solution 2) Two roots 3) A double root 4) One distinct real root 5) One root with multiplicity 2 6) Repeated roots 7) All of the above 8) None of the above. http://openstudy.com/groups/mathematics#/groups/mathematics/updates/4e2e8baa0b8b3d38d3bb1a2e
6.......
Source?
define "eaquation" :)
id take the discriminate and determine the results; and you havent expressed it to be "real" roots tho
@amistre64 OK, so if we speak of a function or an equation or for that matter, a functional equation, it's different?
I was taught roots = degree (FTA) ie quadratic 2, cubic 3 etc.
it shouldnt matter if the unknowns are variables or functions .. at least thats what my gut says
real roots tend to be at most, the number of degrees
my gut says...fffoooooddddd.....actually that's translated. in the original language it is GRAABBBBBAABLLEEE
i wonder if there is a gut to english dictionary ....
it's entirely possible. if not we should make one. i bet there's a huge market for it.
also i'm with amistre on this one. the degree of the polynomial doesn't necessarily give the number of roots
FTA (fundamental theorem of algebra) says it does.
Any way, I am mainly concerned with the simple quadratic case ie 2 roots, doesn't matter if real or complex. The question is, if the roots are repeated,how do you describe them?
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