The relationship between the values t and r depends on the context in which they are used. Typically, t and r represent different variables in a mathematical equation or model, with t often representing time and r representing a rate or radius. To determine the specific relationship between t and r, you would need to look at the equation or context in which they are being used.
The relationship between the period of time and the velocity in circular motion is inverse. As the period of time increases, the velocity decreases, and vice versa. This is because velocity is defined as the distance traveled per unit of time, so if the same distance is covered in a longer period of time, the velocity will be lower.
The relationship between the energy of a system and its temperature when the system is at 3/2 kb t is that the average energy of the system is directly proportional to the temperature. This relationship is described by the equipartition theorem in statistical mechanics.
In an adiabatic process for an ideal gas, the integral of Cp dT/T is equal to R ln(P2/P1), where Cp is the specific heat at constant pressure, R is the gas constant, P1 is the initial pressure, and P2 is the final pressure. This relationship shows that the change in temperature with respect to the initial and final pressures is related to the specific heat capacity and gas constant.
The empirical equation that describes the relationship between temperature and pressure in a gas system is known as the ideal gas law, which is expressed as PV nRT. In this equation, P represents pressure, V is volume, n is the number of moles of gas, R is the gas constant, and T is temperature.
The relationship between heat transfer (h), specific heat capacity (c), and temperature change (T) is described by the equation: h c T. This equation shows that the amount of heat transferred is directly proportional to the specific heat capacity of the material and the temperature change.
t < r
the relationship between the values t and s
Unfortunately, the browser used by Answers.com for posting questions is incapable of accepting mathematical symbols. This means that we cannot see the mathematically critical parts of the question. We are, therefore unable to determine what exactly the question is about and so cannot give a proper answer to your question. Please edit your question to include words for symbols and resubmit.It is necessary to know what the missing symbols are, because they will determine whether or not the relationship is transitive. If the relation ~ is transitive, then t~s and s~r imply that t~r. However, there are many simple relationships which are non-transitive.For example,if t is the additive inverse of s, and s is the additive inverse of r then t is not the additive inverse of r: it is r. Multiplicative inverses behave similarly.if t is the square of s, and s is the square of r, then t is the fourth power of r. Multiples [ t = 5*s] behave similarly.
Absorbance = -log (percent transmittance/100)
The word "below" seems to imply that there is some graphic. However, I see no such graphic.
MTBF = 1/failure rate R(t) = e (-t/MTBF) http://www.vicorpower.com/documents/quality/Rel_MTBF.pdf
r-t-s
It means 'define the relationship'
Time and space are interconnected in what is known as spacetime. According to Einstein's theory of relativity, the measurements of time and space can vary depending on the relative motion between observers. This means that time and space are not separate entities but are deeply intertwined in a unified fabric of spacetime.
pihsnoitaler that is how you spell relationship backward
If it's DC voltage, the relationship between current, resistance and voltage is defined by Ohm's Law. V = I / R A little manipulation shows that I = V * R. If The voltage and/or resistance varies with time, an easy way to describe it would be thus: I(t) = V(t) * R(t) Where I(t), V(t) and R(t) are all functions of time.
Directly proportional relationship is F=ma, F is directly proportional to a. Inversely proportional relationship is v=r/t, v is inversely proportional to t.