In the equation below, which (if any) of the terms are not dimensionally consistent with the others? (d)(m) (d) (mgcos6) (d) (F) = + (v²) m Dimensionally consistent is another way of saying consistent units. m = mass; g = gravitational constant; F = force; v= velocity; d = distance; t = time

College Physics
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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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In the equation below, which (if any) of the terms are not dimensionally consistent with the others?
(d) (m)
(d) (mgcos0)
(d) (F)
+ (v²) m
t2
Dimensionally consistent is another way of saying consistent units.
m = mass; g = gravitational constant; F = force; v= velocity; d = distance; t = time
O (d) (mgcos0)
о (d) (F)
O (d) (m)
t2
O v? (m)
Transcribed Image Text:In the equation below, which (if any) of the terms are not dimensionally consistent with the others? (d) (m) (d) (mgcos0) (d) (F) + (v²) m t2 Dimensionally consistent is another way of saying consistent units. m = mass; g = gravitational constant; F = force; v= velocity; d = distance; t = time O (d) (mgcos0) о (d) (F) O (d) (m) t2 O v? (m)
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