The answer you are looking for is exponential.
Flow 4, Radius 1.5
Flow 12.6, Radius 2
Flow 30.7, Raduis 2.5
....etc
Linear growth continues to increase at the same rate, whereas exponential growth increases at an expanding rate.
Linear growth
1+1=2
2+1=3
3+1=4
Exponential
2x3=6
3x3=9
4x3=12
The relationship between fluid flow rate and flow tube radius is typically nonlinear and follows a power law relationship. As the flow tube radius increases, the flow rate also increases, but not in a linear fashion. Instead, the relationship is often modeled using equations involving powers or roots of the tube radius.
Linear velocity is directly proportional to the radius at which the object is moving and the angular velocity of the object. The equation that represents this relationship is v = rω, where v is the linear velocity, r is the radius, and ω is the angular velocity. As the angular velocity increases, the linear velocity also increases, given the same radius.
The linear velocity (v) of a rotating object is directly proportional to the radius (r) and the angular velocity (w). This relationship is described by the equation v r w.
The relationship between angular velocity and linear velocity in a rotating object is that they are directly proportional. This means that as the angular velocity of the object increases, the linear velocity also increases. The formula to calculate the linear velocity is linear velocity angular velocity x radius of rotation.
The linear speed is directly proportional to the radius of rotation. An increase in radius will result in an increase in linear speed, while a decrease in radius will result in a decrease in linear speed. This relationship is governed by the equation v = ω * r, where v is linear speed, ω is angular velocity, and r is radius.
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The relationship between fluid flow rate and flow tube radius is typically nonlinear and follows a power law relationship. As the flow tube radius increases, the flow rate also increases, but not in a linear fashion. Instead, the relationship is often modeled using equations involving powers or roots of the tube radius.
Linear velocity is directly proportional to the radius at which the object is moving and the angular velocity of the object. The equation that represents this relationship is v = rω, where v is the linear velocity, r is the radius, and ω is the angular velocity. As the angular velocity increases, the linear velocity also increases, given the same radius.
The linear velocity (v) of a rotating object is directly proportional to the radius (r) and the angular velocity (w). This relationship is described by the equation v r w.
There is a direct linear relationship.There is a direct linear relationship.There is a direct linear relationship.There is a direct linear relationship.
The relationship between angular velocity and linear velocity in a rotating object is that they are directly proportional. This means that as the angular velocity of the object increases, the linear velocity also increases. The formula to calculate the linear velocity is linear velocity angular velocity x radius of rotation.
The linear speed is directly proportional to the radius of rotation. An increase in radius will result in an increase in linear speed, while a decrease in radius will result in a decrease in linear speed. This relationship is governed by the equation v = ω * r, where v is linear speed, ω is angular velocity, and r is radius.
The velocity of a rotating object is directly proportional to its radius. As the radius increases, the velocity also increases to maintain angular momentum. Mathematically, this relationship is described by the equation v = rω, where v is the linear velocity, r is the radius, and ω is the angular velocity.
Linear velocity is directly proportional to the radius of the rotating object and the angular velocity. This relationship is described by the equation v = ω * r, where v is the linear velocity, ω is the angular velocity, and r is the radius.
The angular acceleration formula is related to linear acceleration in rotational motion through the equation a r, where a is linear acceleration, r is the radius of rotation, and is angular acceleration. This equation shows that linear acceleration is directly proportional to the radius of rotation and angular acceleration.
Relationship between radius and area of a circle is nonlinear. Area = pi * radius^2, so it is like a quadratic. If you graphed radius on the horizontal, and area on the vertical, it would be a parabola (actually a half of a parabola, since you cannot have a negative radius).
The relationship between the radius and the diameter of a circle is that: radius = diameter /2