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decreasing curve over vs f(x) is increasing with respect to

These two phrases are not directly comparable as they convey different meanings. 'Decreasing curve over' implies a curve that is decreasing over a certain range, while 'f(x) is increasing with respect to' indicates that the function f(x) is increasing in relation to something else. They are used in different contexts and cannot be interchanged.

Last updated: March 15, 2024 • 668 views

decreasing curve over

This phrase is correct and commonly used in mathematics to describe a curve that is decreasing over a specific range.

This phrase is used in mathematics to describe a curve that is decreasing over a specific range or interval. It indicates the direction of the curve in that particular segment.

Examples:

  • The graph shows a decreasing curve over the interval [0, 5].
  • The function exhibits a decreasing curve over the given range.
  • There is a clear decreasing curve over the specified domain.
  • produce a decreasing curve over the full range. In Figures 5 and 6 we show the estimates of the discount curves and forward rates obtained from these methods  ...
  • Feb 1, 2012 ... It is also found from Figure 1 that the intrinsic growth rates are also displaying decreasing curve over the study time period. To observe the ...
  • resulting slightly decreasing curve over temperature is due to overcompensation, because the material-caused frequency shift in the Hm.4 mode is not exactly ...
  • May 11, 2011 ... Therefore, the overall time course of iNOS activity and NO generation during wound healing has to be viewed as a decreasing curve over ...

f(x) is increasing with respect to

This phrase is correct and commonly used in mathematics to indicate that the function f(x) is increasing in relation to something else.

This phrase is used in mathematics to describe the behavior of a function f(x) in comparison to another variable or function. It signifies the direction of the function's growth with respect to a specific context.

Examples:

  • The function f(x) is increasing with respect to time.
  • f(x) is increasing with respect to the input variable.
  • The graph shows that f(x) is increasing with respect to the given parameter.
  • Proof. Let f(x) = ex(x2 − 2x + 2) − 2, then we have f′(x) = exx2 > 0 for all x > 0. So , f(x) is increasing with respect to x > 0. Consequently,. equation(2). f(x)>f(0)=0. f ...

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