ар
1.6.2 Limitations of Dimensional Analysis:
meas
atat non
accur
Answers
Answered by
4
Answer:
this is in explaination
Explanation:
Dimension-ally correct equation is sometimes incorrect because it doesn’t take into account dimensionless constants like numbers.
For e.g : v
2
+2as and v
2
+5as have same dimensions but they are physically incorrect.
It does not test whether a physical quantity is a scalar or a vector.
It cannot derive relation or formula if a physical quantity depends upon more than three factors having dimensions.
It cannot derive a formula containing trigonometric function, exponential function, and logarithmic function.
It cannot derive a relation having more than one part in an equation.
Answered by
1
The answer is solved above
Similar questions