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#10452 Re: Exercises » Limits! » 2011-07-23 00:00:16

you can do the second one as well.

#10453 Re: Exercises » Limits! » 2011-07-22 23:57:24

hi bobbym

that is one way that it can be done,but we can also do it

#10454 Re: Exercises » Function » 2011-07-22 02:56:08

i think you are right.i just guessed it but the function is ok.we need to find a way to get it from the condition

#10456 Re: Exercises » Limits! » 2011-07-22 01:44:23

just keeping the topic alive...

#10461 Re: Exercises » Function » 2011-07-22 00:48:17

hi Thanh Van

Let us look at all of the functions of the form f(x)-k*x+n then we get:

i'm not sure if there are any other solutions.if there are then i will try to find it.

#10462 Re: Help Me ! » Data problem » 2011-07-21 18:45:58

hi bob bundy

bob bundy wrote:

since it is not possible to have an exact value in practice, the two are equivalent.

actually the probability is an infinitesimal.but if there is a possibility that any number is chosen at random from our interval then there is a possibility for an exact value to occure.

#10463 Re: Puzzles and Games » The Egg-seller's eggs.. » 2011-07-21 06:43:27

hi anandbar

yup i did this problem except it wasn't bout eggs.

#10464 Re: Help Me ! » u were right... » 2011-07-21 05:55:59

hi Lynn16

what elements do we have to work with?

#10465 Re: Help Me ! » Geometry » 2011-07-21 05:45:36

hi Estela

welcome to the forum.

Just to check-is the solution 32"?

#10466 Re: Help Me ! » Factoring Polynomials » 2011-07-21 03:29:04

hi zee-f

you can do it like this:
x^2 + 2x - 15=
x^2 - 5x + 3x - 15=
x(x-5) + 3(x-5)=
(x+3)(x-5)

the answer is D

#10468 Re: Help Me ! » Factoring Polynomials » 2011-07-21 00:09:50

hi zee-f

1 is correct!2 is incorrect(hint:look at the signs).3 and 4 are also correct.

#10469 Re: Exercises » Function » 2011-07-20 23:47:00

hi Thanh Van

i think all functions of the form f(x)=kx+n.

#10470 Re: Introductions » Hello from medical student » 2011-07-20 06:17:56

hi anandbar

welcome to the forum.it is nice to meet new people esspecially those who like math.

as for the problem i think i solved once something similar so it would be nice of you to post the problem preferably in a new topic.

#10471 Re: Exercises » Limits! » 2011-07-20 05:53:57

hi

these posts will be answered when i count to infinity and back.Maybe i should consult Chuck Norris.

#10472 Re: Exercises » Limits! » 2011-07-20 04:16:45

hi

here's another multivariable limit:

#10474 Re: Exercises » Limits! » 2011-07-20 03:23:58

hi gAr

thanks.

here's one interesting limit:


i haven't encountered it yet and its kind hasn't been mentioned in this topic but it is one of the easier limits of this kind

#10475 Re: Exercises » Limits! » 2011-07-19 22:50:54

hi gAr

Would you don't mind if i post a problem?It's just that i don't want the topic to get forgotten.

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