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It depends on the function.

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13y ago

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How do you find intervals of increasing or decreasing on a graph?

To find intervals of increasing or decreasing on a graph, analyze the function's derivative. If the derivative is positive over an interval, the function is increasing; if it's negative, the function is decreasing. You can also look for critical points, where the derivative is zero or undefined, as these points can indicate where the function changes from increasing to decreasing or vice versa. Finally, test points in each interval to confirm the behavior of the function.


Is the mass of the sun increasing or decreasing over time?

The mass of the sun is decreasing over time.


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Does the rate of change have to be negative?

no... the sign indicates whether the rate of change is increasing or decreasing. It is only negative if the rate is decreasing over time.


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The range of a function is the interval (or intervals) over which the independent variable is valid, i.e. results in a valid value of the function.


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Populations can change through birth (increasing population), death (decreasing population), immigration (increasing population), and emigration (decreasing population). Changes in these factors can result in population growth or decline over time.


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Are kangaroos decreasing or increasing in numbers?

The majority of kangaroo species have an erratic population pattern, increasing and decreasing with environmental conditions. There are over 60 species of kangaroo, however, and many of the lesser-known species are decreasing in number, especially those in the wallaby family. But the larger creatures commonly recognised as kangaroos, such as Red kangaroos and Grey kangaroos, remain common and prolific.


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What function family is decreasing over the entire domain?

The function family that is decreasing over the entire domain includes exponential decay functions, such as ( f(x) = a \cdot e^{-bx} ) where ( a > 0 ) and ( b > 0 ). Additionally, any linear function with a negative slope, such as ( f(x) = mx + b ) where ( m < 0 ), is also decreasing across its entire domain. These functions consistently decrease as their input values increase.


How do you think a graph of deceleration would differ from the graph shown above?

A deceleration graph typically shows a decreasing function where the value of deceleration is decreasing over time. This is in contrast to an acceleration graph, where the value of acceleration is typically constant or increasing over time. The deceleration graph would show negative values as the object slows down.