Remember that
The surface area of the given figure, is equal to the area of all its six faces
step 1
Find out the area of the base
The base is a rectangle of 19 in x 22 in

step 2
Find out the area of the top
The top is a rectangle of 13 in x 22 in

step 3
Find out the area of the two trapezoidal faces
![A_(3-4)=2[(1)/(2)(19+13)(14)]=448\text{ in}^2](https://img.qammunity.org/2023/formulas/mathematics/college/7iwlag9u5fn7jd8p33gl4jww4k61xttufa.png)
step 4
Find out the area of the two lateral rectangular faces
![A_(5-6)=2[22*16]=704\text{ in}^2](https://img.qammunity.org/2023/formulas/mathematics/college/5z9x5fl4e21s20pmi8xpuzbg0obsnrblaf.png)
therefore
The surface area is equal to
SA=418+286+448+704
SA=1,856 in2