MATLAB mistaken Inertia I for imaginary number what do i do?

AI Thread Summary
MATLAB is interpreting the variable 'I' as the imaginary unit instead of the intended moment of inertia, causing incorrect results in calculations. To resolve this issue, users can assign numerical values to variables before calling the solve function. Alternatively, using a different symbol for moment of inertia, such as 'Inertia', may prevent MATLAB from confusing it with the imaginary number. The discussion highlights the importance of variable naming conventions in MATLAB to avoid such conflicts. Properly managing variable names can lead to accurate calculations in physics-related problems.
GreenPrint
Messages
1,186
Reaction score
0
MATLAB tends to mistake I or i for imaginary number when ever I try to use it as a variable, for example when do with a pendulum with a mass attached to it then

2 pi f = sqrt( (m g L)/I )
were I is the inertia not imaginary number
but when I try to get MATLAB to solve this equation for L it returns it as a lower case i because it thinks it's the imaginary number
How do I get around this
example
Code:
disp('If a pendulum on Earth has a mass of 10 kg, a frequency of .2 Hz, and a inertia of 60 kg m/s,')
fprintf('then it''s legnth is %s m.\n',char(solve(subs('2*pi*f=((m*g*L)/I)^(1/2)',{'f' 'g' 'I' 'm'},{.2 9.8 60 10}),'L')))
If a pendulum on Earth has a mass of 10 kg, a frequency of .2 Hz, and a inertia of 60 kg m/s,
then it's legnth is (2*pi^2*sqrt(-1))/1225 m.
As you can see... This was suppose to solve the equation for L and then plug in the values and return the exact answer instead it returns sqrt(-1) because it mistook I for the imaginary number
 
Physics news on Phys.org
Normally MATLAB has no problems overriding the predefined constant of I=sqrt(-1). I usually prefer to just use another variable name, but in the past I've used I (and i) as a variable without any issue.

Try assigning the variables with there numerical values before calling solve. As in,

f = 0.2
g = 9.8
I = 60
etcEdit. Ok I just realized you're using the symbolic solver and I'm not so sure how it works in this regard. Maybe you'll need to use an alternate symbol for moment of inertia.
 
Last edited:
Back
Top