It's not likely that any property of fluids correlates
in any way with any Vatican situation.
If a pipe of X cross sectional area is connected so a fluid flows at a specific velocity, and then a pipe of 2X cross sectional area is connected to the pipe of X cross sectional area, the velocity of fluid flowing in the 2X pipe will be less than what is flowing in the X pipe. In this case, what you're saying is true.
Yes, the cross-sectional area of a pipe or channel affects the flow rate of water. According to the principle of continuity, when the cross-sectional area decreases, the velocity of the water must increase to maintain a constant flow rate, assuming incompressible flow. Conversely, a larger cross-sectional area allows for a slower velocity while maintaining the same flow rate. Thus, changes in cross-sectional area directly influence how quickly water can flow through a given space.
This principle is known as the Continuity Equation in fluid dynamics. It states that for an incompressible fluid flowing through a pipe, the product of the cross-sectional area and the fluid velocity remains constant. Thus, when the cross-sectional area of the pipe decreases, the fluid must flow faster to maintain that constant flow rate. This phenomenon is often observed in scenarios like a garden hose with a nozzle, where narrowing the opening increases the speed of the water exiting.
The wire with the greatest cross-sectional area is typically a thick copper wire, such as that used in electrical applications, measured in American Wire Gauge (AWG). For example, a 0000 AWG (4/0) wire has a cross-sectional area of approximately 53.5 mm². In general, as the AWG number decreases, the wire diameter and cross-sectional area increase. Thus, the thickest wire in standard gauge systems will have the greatest cross-sectional area.
if length is doubled then resistivity increases&when area is doubled resistivity decreases.
Volume = cross sectional area * lengthArea = 2* cross sectional area + perimeter of cross section * length
As the cross-sectional area of a conductor increases, its resistance decreases. This is because a larger area allows more electrons to flow through the conductor, reducing congestion and increasing conductivity. Consequently, the larger cross-sectional area decreases the resistance to the flow of current.
Proceeding downstream from the aorta, branching of arterial vessels increases total cross-sectional area and thus results in diminished velocity of blood flow from the aorta to the capillaries. Velocity increases from the capillaries to the large veins with the confluence of vessels and the resulting decrease in total cross-sectional area. :)
In physics, force is directly proportional to cross-sectional area and inversely proportional to distance. This means that as the cross-sectional area increases, the force applied also increases, while as the distance between objects decreases, the force applied increases.
By area do you mean cross sectional area of a stream tube? Bernoulli's principle only compares pressure and velocity and it covers all fluids. In the case of an ideal gas (constant density) decreasing the cross sectional area of a stream tube lets say; will not affect the pressure. But given any fluid volume..going from point a to point b if velocity decreases, particles in the fluid want to move outward. just remember any fluid must do two things move and apply pressure.
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.
Flow velocity and area are inversely related in a fluid system. When the area decreases, the flow velocity increases, and vice versa, according to the principle of continuity, which states that the product of cross-sectional area and flow velocity remains constant in an enclosed system with steady flow.
The resistance of a wire is inversely proportional to the cross-sectional area of the wire. This means that as the cross-sectional area of the wire increases, the resistance decreases, and vice versa.
When the cross-sectional area of a wire increases, the resistance decreases because there is more space for current to flow through, reducing the likelihood of collisions between electrons and the wire material. Conversely, if the cross-sectional area decreases, the resistance increases because the available space for the current to flow through is reduced, leading to more collisions and hindering the flow of electrons.
In fluid dynamics, the relationship between the area and velocity is described by the principle of continuity, which states that the product of the cross-sectional area of a fluid flow and its velocity remains constant along a pipe or channel. This means that as the area of the flow decreases, the velocity of the fluid increases, and vice versa.
Yes, the cross-sectional area of a pipe or channel affects the flow rate of water. According to the principle of continuity, when the cross-sectional area decreases, the velocity of the water must increase to maintain a constant flow rate, assuming incompressible flow. Conversely, a larger cross-sectional area allows for a slower velocity while maintaining the same flow rate. Thus, changes in cross-sectional area directly influence how quickly water can flow through a given space.
the resistance can never increase or decrease....... (you can't open the resistor and take out the something and make the resistance increase or decrease)AnswerSince resistance is directly proportional to the length of a conductor, increasing the length of a wire will increase its resistance. For example, if you double its length, you will double its resistance.
The factors affecting the resistance of a wire are its length, cross-sectional area, resistivity of the material, and temperature. As the length of the wire increases, the resistance also increases. A larger cross-sectional area decreases resistance, while higher resistivity materials and increased temperature contribute to higher resistance.