• recategorized by
551 views
0 0 votes

A two dimensional flow has velocities in $x$ and $y$ directions given by $u = 2xyt$ and $v = -y^{2}t$, where $\text{t}$ denotes time. The equation for streamline passing through $x=1,\:y=1$ is

  1. $x^{2}y=1$
  2. $xy^{2}=1$
  3. $x^{2}y^{2}=1$
  4. $x/y^{2}=1$

Please log in or register to answer this question.

Related questions

0 0 votes
0 0 answers
453
453 views
go_editor asked Mar 1, 2021
453 views
For a two-dimensional, incompressible flow having velocity components $u$ and $v$ in the $x$ and $y$ directions, respectively, the expression$$\frac{\partial \left ( u^{2...
0 0 votes
0 0 answers
392
392 views
go_editor asked Mar 1, 2021
392 views
Value of $\left ( 1+i \right )^{8}$, where $i=\sqrt{-1}$, is equal to$4$$16$$4i$$16i$
0 0 votes
0 0 answers
571
571 views
go_editor asked Mar 1, 2021
571 views
The value of $\int_{0}^{^{\pi }/_{2}}\int_{0}^{\cos\theta }r\sin\theta \:dr\:d\theta$ is $0$$\frac{1}{6}$$\frac{4}{3}$$\pi$
0 0 votes
0 0 answers
389
389 views
Arjun asked Feb 9, 2019
389 views
The derivative of $f(x)= \cos x$ can be estimated using the approximation $f’(x)=\dfrac{f(x+h)-f(x-h)}{2h}$. The percentage error is calculated as $\bigg( \dfrac{\text{Ex...

Related questions

0 0 votes
0 0 answers
453
453 views
go_editor asked Mar 1, 2021
453 views
For a two-dimensional, incompressible flow having velocity components $u$ and $v$ in the $x$ and $y$ directions, respectively, the expression$$\frac{\partial \left ( u^{2...
0 0 votes
0 0 answers
392
392 views
go_editor asked Mar 1, 2021
392 views
Value of $\left ( 1+i \right )^{8}$, where $i=\sqrt{-1}$, is equal to$4$$16$$4i$$16i$
0 0 votes
0 0 answers
571
571 views
go_editor asked Mar 1, 2021
571 views
The value of $\int_{0}^{^{\pi }/_{2}}\int_{0}^{\cos\theta }r\sin\theta \:dr\:d\theta$ is $0$$\frac{1}{6}$$\frac{4}{3}$$\pi$
0 0 votes
0 0 answers
389
389 views
Arjun asked Feb 9, 2019
389 views
The derivative of $f(x)= \cos x$ can be estimated using the approximation $f’(x)=\dfrac{f(x+h)-f(x-h)}{2h}$. The percentage error is calculated as $\bigg( \dfrac{\text{Ex...
Position:
Show:
Answer:

Add Synced Question

×