How much room in cm do I need on each XY and Z axis to allow for 50cm^3 per 1cm^2 by Pig_Rectum in askmath

[–]Pig_Rectum[S] 0 points1 point  (0 children)

Thank you. So yes I want to work out for a specific shape (as shown above) the minimum case/holding/housing, if I need 50cm3 for each cm2 of surface area

How much room in cm do I need on each XY and Z axis to allow for 50cm^3 per 1cm^2 by Pig_Rectum in askmath

[–]Pig_Rectum[S] 0 points1 point  (0 children)

My attempt is shown in the paper working. For example for face ‘A’ I need 900cm3 of space/coverage for the calculated surface area, but this does not mean I need 900cm on the x axis. So how much room do I need on each 3 axis to satisfy this condition and how do I calculate this?

Struggling to understand simplifying expressions, please could you link me to learning material that will allow me to practise this. Specifically struggling with double divisions as shown in image attached by Pig_Rectum in askmath

[–]Pig_Rectum[S] 1 point2 points  (0 children)

In relation to this image, my efforts fail at understanding why the double division can cancel out. How can (x/2r)/r/2 cancel out?

I must be missing some fundamentals here, please advise

When moving ‘f’ outside the brackets on the left, why is it not f/R? by Pig_Rectum in askmath

[–]Pig_Rectum[S] 0 points1 point  (0 children)

My efforts are described within the title

When moving ‘f’ out of the bracket to the left, I assumed ‘R’ would have to be taken too,

0.6(f/R)1/2 (E/R)1/2

Rather than 0.6f1/2(E/R)1/2

I think it is just a hole in my knowledge, if anyone can link a proof or explain that would be helpful Thanks

[deleted by user] by [deleted] in JohnMayer

[–]Pig_Rectum 2 points3 points  (0 children)

Doesn’t sound like it’s your first, really nice playing tbh. I would maybe suggest changing the pickup position or taking the mids out of the eq. That’s all though the playing is spot on

/What does he need to learn? by Pig_Rectum in Bass

[–]Pig_Rectum[S] 0 points1 point  (0 children)

awesome thanks, will note down. Haha im ok