If the function relating the two variables is differentiable, then the rate is the derivative.
you can compare two measurements using ratios to find the unit rate.
It's a groaner, but here goes. What does a train say? Two! Two! (I told you it was a groaner.)
1530/1 and 3060/2 are two examples.
To find rate of change. Two common examples are: rate of change in position = velocity and rate of change of velocity = acceleration.
If the function relating the two variables is differentiable, then the rate is the derivative.
you can compare two measurements using ratios to find the unit rate.
Divisor and dividend are two very related math terms
It's a groaner, but here goes. What does a train say? Two! Two! (I told you it was a groaner.)
1530/1 and 3060/2 are two examples.
To find rate of change. Two common examples are: rate of change in position = velocity and rate of change of velocity = acceleration.
Pulse rate and blood pressure are two vital signs that are heart related.
Rates in math compare two statistics such as: km/hr. For the distance driven per hour. $/L. For the cost per litre. These are just example of rates used and calculated in math.
proactive language example is i cant do math instead you should use i can do math just need help whith algerbra
It is the constant of proportionality or the conversion factor.
An infinite number of possibilities. 1 - 3 = or 1.1 - 3.1 = are two examples.
The axis of symmetry. Which is a line that you can reflect two functions of off the axis of symmetry.