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How do you know if a function has a constant or variable rate of change?

If the graph is a non-vertical straight line, then the rate of change is constant. If the line is curved, then the rate of change (slope) varies.


An airplane traveling at a constant rate of speed in a straight line is not accelerating true of false?

true


What is a linear growth?

Linear growth refers to a consistent and proportional increase over time, characterized by a constant rate of change. In mathematical terms, this can be expressed as a linear function, typically in the form (y = mx + b), where (m) represents the constant growth rate and (b) is the initial value. This type of growth results in a straight line when graphed, indicating that the quantity grows by the same amount in each time interval. Examples include a fixed salary increase or the number of items produced in a factory at a steady rate.


Do line segments have to be straight?

Yes. If it is not straight, then it is not a line.


How are graphs of exponential growth and linear growth different?

Graphs of exponential growth and linear growth differ primarily in their rate of increase. In linear growth, values increase by a constant amount over equal intervals, resulting in a straight line. In contrast, exponential growth shows values increasing by a percentage of the current amount, leading to a curve that rises steeply as time progresses. This means that while linear growth remains constant, exponential growth accelerates over time, showcasing a dramatic increase.

Related Questions

How can you tell if a graph is an example of linear growth?

Linear growth means that the graph is a straight line.


How do you know if a function has a constant or variable rate of change?

If the graph is a non-vertical straight line, then the rate of change is constant. If the line is curved, then the rate of change (slope) varies.


What do you call a machine that tells what your heart rate is. In hospitals that have a straight line when person is dead?

A Heart rate monitor.


An example of uniform motion in a straight line in which velocity is changing at uniform rate?

An object moving along a straight line with increasing velocity in a uniform manner is an example of uniform motion with changing velocity at a uniform rate. This could occur if a car accelerates at a constant rate along a straight road.


An airplane traveling at a constant rate of speed in a straight line is not accelerating?

That's correct.


What would movement at a constant rate look like on a graph?

The equation for this would be linear and therefore produce a straight line, however the line can have slope so : ------ or / or | or any straight line in any direction.


What is the formula you use to determine the celebration of an object moving in a straight line?

To determine the celebration of an object moving in a straight line, you can use the formula for velocity, which is distance traveled divided by time taken. This will give you the rate at which the object is moving along the straight line.


A principal objection to the straight-line method of depreciation is that it?

It ignores variations in the rate of asset use.


An airplane traveling at a constant rate of speed in a straight line is not accelerating true of false?

true


What is the characteristics of a rate?

It represents a direct proportion and whose graph is a straight line through the origin.


When a graph of one quantity versus another results in a straight line the quantities are?

the rate of change of the first quantity is same as the change of the second quantity. So the graph is a straight line . But as far as quantity is concerned it can be anything provided they both increase in the same rate...


What is the horizontal acceleration formula used to calculate the rate of change in velocity over time in a straight line motion?

The horizontal acceleration formula used to calculate the rate of change in velocity over time in straight line motion is: Acceleration (Change in Velocity) / Time