I did most of it for you- Volume of the cone is 13.1 Volume of the cylinder is 18.9 Now, you just subtract two of the flat circular surfaces, because the two shapes are attached, therefore those parts are not surface area. And there is your answer.
The surface area is calculated based on the surfaces which are visible from the outside. In this case, you only need to calculate the surface of lateral side on the cone, the surface of lateral side on the cylinder, and the circle on the lower base of cylinder.
Write the expression to find the surface area sa = lateral side of cone + lateral side of cylinder + circle sa = (π × r × s) + (2 × π × r × t) + (π × r²)
Input the numbers sa = (π × 1 × 3) + (2 × π × 1 × 2) + (π × 1²) sa = 3π + 4π + π sa = 8π sa = 8 × 3.14 sa = 25.12
to the nearest tenth sa = 25.1
The surface area of the composite solid round is 25.1 m²
