Step-by-step explanation:
Given;
We are given the picture of an isosceles trapezoidal prism.
The dimensions are as follows;

Required;
We are required to find the volume of this trapezoidal prism.
Step-by-step solution;
The area of the base of a trapezium is given as;

For the trapezium given and the values provided, we now have;

The volume is now given as the base area multiplied by the length between both bases and we now have;

ANSWER:
The volume of the prism is 167.7