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September 18, 2025, 06:58:19 pm

Author Topic: hards methods i mean specialist :D questions  (Read 7634 times)  Share 

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shinny

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Re: hards methods i mean specialist :D questions
« Reply #15 on: November 18, 2008, 09:49:07 pm »
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That's the definition of i.


EDIT: Oh, you meant as in that way. And as for your first step, just remember that any polynomial to the power of n has n number of solutions (fundamental theorem of algebra), so you should know that stating something like what you had would add invalid solutions in some way.
« Last Edit: November 18, 2008, 09:50:47 pm by shinjitsuzx »
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Glockmeister

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Re: hards methods i mean specialist :D questions
« Reply #16 on: November 18, 2008, 09:50:36 pm »
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Yeah, we started 2 weeks of transition yesterday. Only half my GMA class had the guts to tackle specialist.

half lol what the hell! Only 6 kids are doing it in our school and i didn't do general advanced maths so i'm starting fresh with spesh. Seems good so far.

also i got another question to check if it is right: To damo this is q1h of chapter 3A

Using the imaginary number i, write down expression for the following


x2 = -36/25
x2 = -1 x 36/25
x2 = i2 x 36/25
x = (plusminus)
x = (plusminus) i x 6/5



EDIT: change 35>25

Ok with this, yes and no. You've actually kinda cheated because you have used an equation by letting the expression equal something when the question asked for an expression.

EDIT: Obviously shin has dived in with the answer.
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hard

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Re: hards methods i mean specialist :D questions
« Reply #17 on: November 18, 2008, 09:52:21 pm »
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Your first step is incorrect. By stating , you're adding another answer in which is why you have the

Try this:





but were did you get

 

ya lol got that

Glockmeister

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Re: hards methods i mean specialist :D questions
« Reply #18 on: November 18, 2008, 09:55:28 pm »
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oh btw hard it would have been funny if you got rid of the s in hard in the topic title.
"this post is more confusing than actual chemistry.... =S" - Mao

[22:07] <robbo> i luv u Glockmeister

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<@Ahmad0> sounds like Neobeo

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hard

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Re: hards methods i mean specialist :D questions
« Reply #19 on: November 18, 2008, 10:18:07 pm »
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oh btw hard it would have been funny if you got rid of the s in hard in the topic title.

:p haha i thought the same thing right before i clicked post

danieltennis

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Re: hards methods i mean specialist :D questions
« Reply #20 on: November 18, 2008, 10:23:06 pm »
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oh btw hard it would have been funny if you got rid of the s in hard in the topic title.

:p haha i thought the same thing right before i clicked post

HARD, did u do GMA this year?

shinny

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Re: hards methods i mean specialist :D questions
« Reply #21 on: November 18, 2008, 10:27:21 pm »
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...i didn't do general advanced maths so i'm starting fresh with spesh...

etcetc.
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Flaming_Arrow

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Re: hards methods i mean specialist :D questions
« Reply #22 on: November 18, 2008, 10:29:49 pm »
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i did it last year but don't remember anything
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hard

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Re: hards methods i mean specialist :D questions
« Reply #23 on: November 18, 2008, 10:53:10 pm »
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okay the question asks

evaluate:

Re(-5+4i) and Im(1-6i)

gfb

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Re: hards methods i mean specialist :D questions
« Reply #24 on: November 18, 2008, 10:56:41 pm »
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okay the question asks

evaluate:

Re(-5+4i) and Im(1-6i)

Real = -5
Imaginary = -6   

Not sure of what the Q asks :P
« Last Edit: November 18, 2008, 11:02:55 pm by gfb »

hard

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Re: hards methods i mean specialist :D questions
« Reply #25 on: November 18, 2008, 11:03:35 pm »
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ahkai i was thinking that they were asking for more

ell

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Re: hards methods i mean specialist :D questions
« Reply #26 on: November 18, 2008, 11:25:38 pm »
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Another tip you might find useful with complex numbers (you might already know this but I'll post it anyway):

When you have something like , an easy way to simplify it is to divide the power by 4, and whatever the remainder is becomes the new power (in this case, the remainder is 2 and so: )

hard

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Re: hards methods i mean specialist :D questions
« Reply #27 on: November 18, 2008, 11:55:16 pm »
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Another tip you might find useful with complex numbers (you might already know this but I'll post it anyway):

When you have something like , an easy way to simplify it is to divide the power by 4, and whatever the remainder is becomes the new power (in this case, the remainder is 2 and so: )
thanks for that but i usually just put (i^2) and then put the remaining value outside the brackets needed for 2 to be multiplied by that number to equal in this case 38. This way i cancel the i^2 out and then have -1^16 in this case.but thanks again

NE2000

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Re: hards methods i mean specialist :D questions
« Reply #28 on: November 19, 2008, 02:50:09 pm »
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Ahh...so the baton passes on to 2009 spesh students. I've just started with the graphs in chapter one, pretty cool stuff so far...
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Mao

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Re: hards methods i mean specialist :D questions
« Reply #29 on: November 19, 2008, 03:07:02 pm »
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Your first step is incorrect. By stating , you're adding another answer in which is why you have the

Try this:





I would be very careful factoring that square root of -1



as you can see, it's not exactly the 'right' thing to do in surds

what 'should' be done is
« Last Edit: November 19, 2008, 03:08:54 pm by Mao »
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