Wires with less cross sectional area are easier to bend and curve around in a circuit. Also, copper costs money, so the more cross-section, then more copper and the cost of building the circuit goes up. Weight savings would be another factor. The maximum expected current load of a section of circuit is calculated, and the size wiring, necessary to handle that current is used.
Adding more wires in a circuit typically reduces resistance because it increases the overall cross-sectional area available for current flow. According to Ohm's Law, resistance is inversely proportional to the cross-sectional area; more pathways allow more electrons to flow simultaneously. This is similar to adding more lanes to a road, which reduces traffic congestion. However, it's important to note that the quality and configuration of the wires also play a role in the overall resistance.
You cannot create a cross sectional area of a rectangle. You can only create cross sectional areas for triangular shapes.
the larger the cross sectional area, the smaller the resistance
The wire with smaller diameter (thinner wire) will have greater resistance. This is because resistance is inversely proportional to the cross-sectional area of the wire. Thinner wires have smaller cross-sectional area, leading to greater resistance.
Volume = cross sectional area * lengthArea = 2* cross sectional area + perimeter of cross section * length
Cross Sectional Area = Width x Average Depth
1.Resistance is dependent on the material.Like wood is insulator(ALMOST infinite resistance). 2.Resistance of a wire having more cross sectional area is less and less cross sectional area is more(i.e. it is inversely propotional to the cross sectional area.) 3.It is more for more length and less for less length. 4. Resistance varies with temprature.For metals like platinum it increses with temprature.
reduction ratio= initial cross sectional area/final cross sectional area
cross-sectional area = 0.5*(sum of parallel sides)*height
A Y12 bar typically has a cross-sectional area of 113 square millimeters.
The relationship between resistance and cross-sectional area in a conductor is inversely proportional. This means that as the cross-sectional area of a conductor increases, the resistance decreases, and vice versa. This relationship is described by the formula: Resistance (resistivity x length) / cross-sectional area.
cross sectional area of cable * voltage drop