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No. Measurement units are defined by and conversely. So the same units necessarily means same dimensions.

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10y ago
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13y ago

Certainly. [Speed] may have units of feet per second, kilometers per hour, or furlongs per fortnight.

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Q: Is it possible for two quantities to have the same dimensions but different units?
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Related questions

Must two quantities have the same dimensions?

If you intend 'dimensions' to mean units then whenever the two quantities are to be operated on each other then they must have the 'dimensions', refer to dimensional analysis


Is it true that two quantities having the same dimensions must be measured in the same units?

No, it is not true.


Must two quantities have the same dimensions when subtracting them?

Yes they must be in the same units of measurements.


Is this true that conversion factor is a ratio of equivalent values used to express the same units in different quantities?

No. The same quantities in different units.


How do you measure quantities or dimensions precisely?

we answer quantities precisely by using measuring tools like rulers, and meter sticks :)


Ratio that compares 2 quantities measured in different units?

ratio that compares 2 quantities measured in diiferent units


What is a comparison of two quantities with different units?

ratios


A ratio that compares quantities of different units?

rate


If all the terms in an equation have same units then is it necessary that they have same dimensions?

if they have same units they must have same dimensions . but thy can have different units even if they have same dimensions i hope it helps :


How many acres equals 191 miles?

"Acre" is a unit of surface area. "Mile" is a unit of length or distance. The two units have different 'dimensions' and are used to measure completely different quantities. Neither can be converted to the other.


What is the SI unit fro expressing the quantity?

There are different units for different quantities.


Does a quantity have different dimensions in different systems of units?

No. The dimensions are: Mass, Length, Time, and Charge. They transcend the systems of units. For example, speed will always have the dimensions of (Length)/(Time), regardless of the system of units.