Or_A
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Implementation of the operator "<" for a class of complex numbers
Hi,
I need to write a program in c++ that gets parameters of kind :int,string or complex from the user,
(not all of them in one time), and then builds a sorted vector (lets say from the smallest to the largest member) of these paramters and prints it.
i allready made a template which recieves typename T (can be int,string or complex), builds the appropriate vector according to the user's input, and i've used the function "sort" to sort the vector.
now i need to bulid a class complex.h which recieves multiple complex number inputs in the following format:
"(double(real),double(imag e))"
and sorts the vector of these complex numbers (a size of a number is defind by
sqrt((real)^2+(image)^2))
how do i implemant the operator < in the class?
(if it helps, attached are the 3 codes (in txt format because i can't send it zipped) - main.cpp,complex.h,sortedv ector.h)
thanks!
Copy-of-complex.h.txt
Copy-of-main.cpp.txt
Copy-of-sortedvector.h.txt
I need to write a program in c++ that gets parameters of kind :int,string or complex from the user,
(not all of them in one time), and then builds a sorted vector (lets say from the smallest to the largest member) of these paramters and prints it.
i allready made a template which recieves typename T (can be int,string or complex), builds the appropriate vector according to the user's input, and i've used the function "sort" to sort the vector.
now i need to bulid a class complex.h which recieves multiple complex number inputs in the following format:
"(double(real),double(imag
and sorts the vector of these complex numbers (a size of a number is defind by
sqrt((real)^2+(image)^2))
how do i implemant the operator < in the class?
(if it helps, attached are the 3 codes (in txt format because i can't send it zipped) - main.cpp,complex.h,sortedv
thanks!
Copy-of-complex.h.txt
Copy-of-main.cpp.txt
Copy-of-sortedvector.h.txt
SOLUTION
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ASKER
thank you very much, but i didn't understand how u compare between the size of *this and the size of t when size=the complex numbers' modulo.
where do i nedd to define that and how?
where do i nedd to define that and how?
>> but i didn't understand how u compare between the size of *this and the size of t when size=the complex numbers' modulo.
>> where do i nedd to define that and how?
Take a look at this part of the assignment :
>> (a size of a number is defind by sqrt((real)^2+(image)^2))
This shows which values to compare in order to find out which of two complex number is the smallest. In other words, calculate that value for both complex numbers, and then compare the two values, and return whether the first is smaller than the second.
>> where do i nedd to define that and how?
Take a look at this part of the assignment :
>> (a size of a number is defind by sqrt((real)^2+(image)^2))
This shows which values to compare in order to find out which of two complex number is the smallest. In other words, calculate that value for both complex numbers, and then compare the two values, and return whether the first is smaller than the second.
ASKER CERTIFIED SOLUTION
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>> See my example code below.
I wouldn't call that example code. I'd call it full code, which is not how we do things here when the question is about an assignment. On EE, we are not permitted to solve assignments - we are however permitted to guide the asker in doing the assignment himself by answering specific questions, giving hints, etc.
@Or_A : please ignore isprabu's post, and try to do this yourself instead based on my explanation. If anything is still unclear, then do not hesitate to ask :)
I wouldn't call that example code. I'd call it full code, which is not how we do things here when the question is about an assignment. On EE, we are not permitted to solve assignments - we are however permitted to guide the asker in doing the assignment himself by answering specific questions, giving hints, etc.
@Or_A : please ignore isprabu's post, and try to do this yourself instead based on my explanation. If anything is still unclear, then do not hesitate to ask :)
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