of the respective lengths vs when x is greater

These two phrases are not directly comparable as they serve different purposes. 'Of the respective lengths' is used to compare the lengths of different objects, while 'when x is greater' is used to indicate a condition based on a comparison. They are both correct in their respective contexts.

Last updated: March 15, 2024 • 635 views

This phrase is correct and commonly used in English to compare the lengths of different objects.

"of the respective lengths"

This phrase is used to compare the lengths of two or more objects, indicating that each object's length is being considered individually.

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The results conform to that of previous research, but when these data were normalized with respect to the frequency of the respective lengths of passing ...
mean deviations of the means for series of the respective lengths, but cal- culated from the mean deviation of the complete series, are shown by the. E lines ...
... determining which of the businesses is or are nonconforming, preference shall be given in the order of the respective lengths of legal continuous uninterrupted ...
and the ratio of the respective lengths, Li , is. Ln /Ln 1. 2 1/3. 4. Equations 3 and 4 represent constructal laws that hold for consecutive channels at a bifurcation.

This phrase is correct and commonly used in English to indicate a condition based on a comparison.

"when x is greater "

This phrase is used to introduce a condition that occurs when one value (x) is greater than another.

Show examples from the web [+]

Which says the absolute value of x equals: x when x is greater than zero; 0 when x equals 0; −x when x is less than zero (this "flips" the number back to positive) ...
when x is negative doesn't apply because the graph of log(4,x) is only valid when x is greater than 0. log(4,0) is not valid. log(4,-x) is not valid. you probably just ...
You can put this solution on YOUR website! f(9) = 9, when x is less than or equal to 9, f(x) = x f(18) = -3, when x is greater than 9, in this case, 18, then f(x)=-3
This happens only when x is greater than 1 or less than −1: x ≤ −1 or x ≥ 1. There are no domain restrictions, even though there is a variable under the radical.

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of the respective lengths vs when x is greater