Simply work out the area of a section of cable.........
The answer depends on the cross-sectional area of the timber.
You cannot unless you know the angle of the plane which defines the cross section.
You cannot. The whole point in describing it as a water column is that it is a body of water that is 2 metres high - WHATEVER the size of its cross sectional area.
Volume = cross sectional area * lengthArea = 2* cross sectional area + perimeter of cross section * length
reduction ratio= initial cross sectional area/final cross sectional area
To calculate the cross sectional area of a rectangular tube, multiply the widths of two adjacent sides of the tube.
To calculate the cross-sectional area of a shape, you need to determine the shape of the cross-section first (e.g., square, circle, triangle). Then, use the appropriate formula for that shape. For example, the formula for the cross-sectional area of a square is side length squared, for a circle it is pi times the radius squared, and for a triangle it is base times height divided by 2. Finally, plug in the given dimensions into the formula to calculate the cross-sectional area.
To calculate the weight per meter of a 140x140x12.5 SHS (Square Hollow Section) mild steel, you would need to first calculate the cross-sectional area (A) of the SHS using the dimensions provided. Then, you can multiply the cross-sectional area by the density of mild steel (7,850 kg/m^3) to get the weight per meter.
Simply work out the area of a section of cable.........
The answer depends on the cross-sectional area of the timber.
You cannot unless you know the angle of the plane which defines the cross section.
Volume = Cross sectional Area x Height.
measure the channel height and then width and multiply them together
You cannot create a cross sectional area of a rectangle. You can only create cross sectional areas for triangular shapes.
The formula for the cross-sectional area of a coin is calculated using the formula for the area of a circle, which is A = πr^2. In this formula, A represents the area, π is a constant approximately equal to 3.14159, and r is the radius of the coin. By substituting the radius of the coin into the formula, you can calculate the cross-sectional area of the coin.
the larger the cross sectional area, the smaller the resistance