(Solved): The truncated conical container shown is full of a beverage that weighs \( 0.55 \mathrm{oz} / \mat ...

The truncated conical container shown is full of a beverage that weighs \( 0.55 \mathrm{oz} / \mathrm{in}^{3} \). The container is \( 6 \mathrm{in} \). deep, 3 in. across at the base, How much work is required? and 4 in. across at the top. A straw sticks up 2 in. above the top. How much work does it take to suck up the beverage through the straw (neglecting friction)? \[ \text { in-oz. } \] (Round to the nearest tenth as needed.)