The seashell is 28747.96 years old.
Why?
If we need to calculate how old is something, we can use the equation for radioactive decay rate. It's possible using the C-14 half-life (5740 years) as reference. Remember, C-14 is used because all the living things take up the element from the atmosphere, when an organism dies, the amount of carbon starts to decay (very slowly).
Decay rate half life:

Where,
is the initial number of atoms (undecayed)
is the the number of atoms at time (undecayed)
is the decay rate
Now, isolating the decay rate of the formula, we have:
{

Also, we can get the value of the decay rate (half life), using the following formula:

Then, using the given information, we have:



Hence, the seashell is 28748.96 years old.
Have a nice day!