To find the surface area of a three-dimensional figure, you must find the area of each of its faces and then multiply the areas.A.TrueB.False

Which statement about calculating the volume of a three-dimensional figure is TRUE?The volume of a three-dimensional figure is always less than its surface area.To determine volume, you multiply the surface area of the net by the height of the figure.The volume of a three-dimensional figure is always less than the area of the base.To determine volume, you calculate the area of the base and then multiply that product by the height of the figure.

Calculate the surface area of the three-dimensional figure represented in the net shown. All measurements are in centimeters.HINT: The formula for the area of a rectangle is 𝐴=𝑙×𝑤. The formula for the area of a triangle is 𝐴=𝑏×ℎ2.View Image DescriptionA net is drawn on a coordinate plane with the following attributes:It is composed of 4 triangles and one rectangle.The rectangle is labeled ABCD.The vertices of the rectangle are plotted at A (0,0), B (10,0), C (10, 4), D (0,4).The triangles formed by side DC and AB have a height of 6.32 labeled.The triangles formed by AD and BC have a height of 7.81 labeled.40 square centimeters268.98 square centimeters80 square centimeters134.44 square centimeters

Which sentences describe the difference between surface area and volume?The total area on the outside of a three-dimensional figure is the surface area. Volume is the amount of space inside a figure.The amount of space on the sides of a three-dimensional figure is the surface area. Volume is the measurement of the figure’s base.Surface area is the area of a figure’s base. Volume measures how much space is inside the figure.Volume is the total area of the outside of a three-dimensional figure. Surface area measures how much space is inside the figure.

Calculate the area of thesector.Give your answer correct to 3significant figures.

Hans makes a wooden puzzle in the shape of a cube. If a single side of the cube is 3.5 inches, what is the surface area of the cube? Hint: Draw a net.