Bad Re()
#1
Posted 30 April 2006 - 05:30 AM
but if i want to know Re((re(a)+i*re( c )) what should i do ,it must give {re(a)}
#2
Posted 30 April 2006 - 11:16 AM
if i enter re((re(a)+i*re( c )) it gives re(a) which is correct
re(2+a*i) is not 2, but 2-im(a) except if you have a € IR : re(2+a*i)|im(a)=0 gives 2
#3
Posted 01 May 2006 - 07:18 AM
Varible a can have imagine number.
Re(2+ai)=/=2 => right because ai can have imagine number and then i miutiply whith that equa to a real number.
#4
Posted 01 May 2006 - 08:17 AM
i made a wrong exampleSO EASY
Varible a can have imagine number.
Re(2+ai)=/=2 => right because ai can have imagine number and then i miutiply whith that equa to a real number.
what about Re( 1/ (Re( x ) + i* Re(y) ) )??????????????? no answer
#5
Posted 01 May 2006 - 09:42 AM
It should be 1/re{a} because a might not be real only ( and "1/" is nothing ).
Is there any example more.
And in my afx when i solve the equation Abs(x)+Abs(x+1)=1, it got a result like this
X=0
X=1
X=X
How about in your CP?
#6
Posted 02 May 2006 - 01:44 PM
No answer, because x might be imaginary as well, or it might be equal to zero .i made a wrong example
what about Re( 1/ (Re( x ) + i* Re(y) ) )??????????????? no answer
#7
Posted 03 May 2006 - 05:49 AM
no matter if x has imaganary or not ,Re(x) is real and re(y) is realNo answer, because x might be imaginary as well, or it might be equal to zero .
the answer should be Re(x)/((Re(x)^2+Re(y)^2)^(1/2)
and if x=0 then answer is zero
#8
Posted 03 May 2006 - 07:24 AM
The right must be 1/re(x), this because Re(x) is not equa to x when x is imagine.
i*Re(y) must be an imagine because Re(y) is real.
#9
Posted 06 May 2006 - 07:28 AM
i mean cp300 gives no answerSorry, I can not understand why there should be no answer.
The right must be 1/re(x), this because Re(x) is not equa to x when x is imagine.
i*Re(y) must be an imagine because Re(y) is real.
#10
Posted 06 May 2006 - 12:55 PM
It might make a big different!
#11
Posted 06 May 2006 - 01:11 PM
the answer should be Re(x)/((Re(x)^2+Re(y)^2)^(1/2)
and if x=0 then answer is zero
I think that's the problem, you have 2 different answers depending on the value of x and as there is no information on x, you can't give an unique answer because it can be wrong (and cp can't give multiple answers with conditions like "if x=0 then")
#12 Guest_Guest_*
Posted 06 May 2006 - 09:01 PM
The ClassPad, and every other CAS makes an assumption that x!=0 for most simplifications. Every CAS will simplify x/x to 0. This is wrong is x=0. If x=0 it is not defined.I think that's the problem, you have 2 different answers depending on the value of x and as there is no information on x, you can't give an unique answer because it can be wrong (and cp can't give multiple answers with conditions like "if x=0 then")
#13
Posted 07 May 2006 - 06:58 AM
make me an example that Re( 1/ (Re( x ) + i* Re(y) ) ) will not be equal to Re(x)/((Re(x)^2+Re(y)^2)^(1/2)The ClassPad, and every other CAS makes an assumption that x!=0 for most simplifications. Every CAS will simplify x/x to 0. This is wrong is x=0. If x=0 it is not defined.
forget about x->infinite , otherwise it should have an answer
also if x-->inf there should be inf
#14 Guest_Guest_*
Posted 07 May 2006 - 04:05 PM
make me an example that Re( 1/ (Re( x ) + i* Re(y) ) ) will not be equal to Re(x)/((Re(x)^2+Re(y)^2)^(1/2)
forget about x->infinite , otherwise it should have an answer
also if x-->inf there should be inf
Have to tried cexpand(Re( 1/ (Re( x ) + i* Re(y) ) ))
#15
Posted 10 May 2006 - 09:11 AM
it works but now... another problemHave to tried cexpand(Re( 1/ (Re( x ) + i* Re(y) ) ))
cexpand (Re( 1/(x+y*i))=x/(x^2+y^2) that is wrong because x may not be real
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