Given the formula for pressure:

Where:
p = density
g = acceleration due to gravity
h is the height of the container.
Let's find the pressure exterted on the bottom of a container with the following:
p = 13.6 g/ml ==> 13600 kg/m³
g = 9.8 m/s²
h = 76.0 cm ==> 0.76 m
a) in Pascals.
Thus, we have:

Solving further:

The pressure in Pascal is 101396.16 Pa.
(b) in atmospheres:
Where:
1 atm = 101325 pa
We have:

ANSWER:
(a). 101396.16 Pa
(b) 1 atm