Given:
An equation shows m is directly proportional to n and inversely proportional to s cubed.
This can be written in expression as,

We need to determine the constant of proportionality when m = 5, n = 160 and s = 2.
Constant of proportionality:
The constant of proportionality can be determined by substituting m = 5, n = 160 and s = 2 in the equation

Thus, we have;

Simplifying, we get;




Thus, the value of the constant of proportionality is
