smitapn612
smitapn612 • 50
- Title:
- User
- Status:
- New User
- Email:
- sm********@gmail.com
- Location:
- Last seen:
- 2 years, 11 months ago
- Joined:
- 3 years ago
Academic Profile
Expert on the subjects
No subjects here! Add a few by editing your Academic Profile.
Popular Posts by smitapn612
<prev
• 5 results •
page 1 of 1 •
next >
Latest awards to smitapn612
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Solve $(D^2+a^2)y=sec(ax)$ by the method of variation of parameters.
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Solve $(x^2y-2xy^2)dx-(x^3-3x^2y)dy=0$ .
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Solve $(D^2+a^2)y=sec(ax)$ by the method of variation of parameters.
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Using Euler's method find the approximate value of y where when x=1.5 in five steps taking h=0.1 given $\frac{dy}{dx}=\frac{y-x}{\sqrt{xy}}$ and y(1)=2
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Prove that $\beta(m,m)=2^{1-2m}\,\beta\left(m,\frac{1}{2}\right)(L)$
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Evaluate $\iint_R y\,dxdy$ where 'R' is the region bounded by $y^2=4x$ & $x^2=4y$
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For The density at any point of a cardioide $r=a (1 + cos\theta)$ varies as the square of its distance from its axis of symmetry. Find its mass.
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Evaluate $\iiint (x+y+z) \,dx\,dy\,dz$ over the tetrahedron bounded by the planes $x=0,y=0,z=0$ and $x+y+z=1$
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Evaluate $\iiint xyz \,dx\,dy\,dz$, over the positive octant of the sphere $x^2+y^2+z^2=a^2$ .
Popular Question
3.0 years ago,
created a question with more than 1,000 views.
For Find the volume in the first octant bounded by the cylinder $x^2 + y^2 = 2$ and the planes $z = x + y,\, y = x,\, z = 0$ and $x = 0(H)$