if a =dt/b-t^2 where t represents the time A B are dimensional quantities then dimension of AB are..?
no spamming
Answers
Given info : If a =dt/b-t^2 where t represents the time, A and B are dimensional quantities.
To find : the dimension of AB.
Solution : equation, you have written, very ambiguous.
I think, A = dt/(B - t²) , where dt is infinitesimal part of time. It is your correct equation. [ If not, write actual equation in comment, I will edit ]
Let's come to the point,
A = dt/(B - t²)
Dimension of dt = dimension of time = [T]
dimension of B = dimension of t² = [T]² = [T²]
So, dimension of A = dimension of dt/dimension of B = [T]/[T²] = [T¯¹]
Now dimension of AB = [T¯¹][T²] = [T]
Therefore the dimension of AB is [T] (i.e., dimension of time)
also read similar questions : v = at+b/t+c+v is a dimensionally valid equation. Obtain the dimensional formula for a, b and c where v is velocity, t is ...
https://brainly.in/question/11256680
If power of a force varies with displacement x and time t as P=ax square divided by b-2t, where a and b are dimensional ...
https://brainly.in/question/16956940
Answer:
the correct answer is option number 3