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smitapn612

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smitapn612 ♦ 90
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3 years, 6 months ago
Joined:
3 years, 7 months ago

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  • 92
    Questions
  • 45
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  • 16
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First Year Engineering
Mumbai University (MU)

Top contributions by smitapn612

1
vote
1
answer
14k
views
1
answer
Solve $(x^2y-2xy^2)dx-(x^3-3x^2y)dy=0$ .
applied mathematics 2 updated 17 months ago by sanketshingote ♦ 640
0
votes
1
answer
11k
views
1
answer
Solve $(D^2+a^2)y=sec(ax)$ by the method of variation of parameters.
applied mathematics 2 updated 3.5 years ago by awari.swati831 ♦ 830
1
vote
1
answer
9.7k
views
1
answer
Find the volume common to the cylinder $x^2+y^2=a^2$ and $x^2+z^2=a^2$ .
updated 3.4 years ago by juilee ♦ 7.5k
1
vote
1
answer
7.7k
views
1
answer
Find the volume bounded by the cylinder $x^2+y^2=4$ and the planes $y+z=a$ and $z=0\cdot(H)$
updated 3.4 years ago by juilee ♦ 7.5k
3
votes
1
answer
6.0k
views
1
answer
Evaluate $\iint_R y\,dxdy$ where 'R' is the region bounded by $y^2=4x$ & $x^2=4y$
applied mathematics 2 updated 17 months ago by sanketshingote ♦ 640
0
votes
1
answer
5.2k
views
1
answer
Prove that $\beta(m,m)=2^{1-2m}\,\beta\left(m,\frac{1}{2}\right)(L)$
applied mathematics 2 updated 17 months ago by sanketshingote ♦ 640
1
vote
1
answer
4.7k
views
1
answer
Evaluate $\iiint xyz \,dx\,dy\,dz$, over the positive octant of the sphere $x^2+y^2+z^2=a^2$ .
updated 3.5 years ago by juilee ♦ 7.5k
0
votes
1
answer
4.5k
views
1
answer
Evaluate $\iiint (x+y+z) \,dx\,dy\,dz$ over the tetrahedron bounded by the planes $x=0,y=0,z=0$ and $x+y+z=1$
updated 3.5 years ago by juilee ♦ 7.5k
0
votes
1
answer
3.9k
views
1
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Using Taylor's series method, obtain the solution of the differential equation $\frac{dy}{dx}=3x+y^2$ with $x_0=0,\,y_0=0$ at $x=0.1$ correct to four decimal places.
applied mathematics 2 updated 17 months ago by sanketshingote ♦ 640
0
votes
1
answer
3.8k
views
1
answer
Solve $(D^3-2D^2-5D+6)y=e^{3x}+8$ .
applied mathematics 2 updated 17 months ago by sanketshingote ♦ 640
1
vote
1.1k
views
1
vote
A: Solve $(x^2y-2xy^2)dx-(x^3-3x^2y)dy=0$ .
updated 3.5 years ago by awari.swati831 ♦ 830
0
votes
649
views
0
votes
A: Solve $(D^2+a^2)y=sec(ax)$ by the method of variation of parameters.
updated 3.5 years ago by awari.swati831 ♦ 830
1
vote
397
views
1
vote
A: Solve $\frac{d^2y}{dx^2}+5\frac{dy}{dx}+6y=e^{-2x}sec^2x(1+2tan\,x)$ .
updated 3.5 years ago by awari.swati831 ♦ 830
2
votes
340
views
2
votes
A: Evaluate $\iint_R y\,dxdy$ where 'R' is the region bounded by $y^2=4x$ & $x^2=4y
updated 3.5 years ago by awari.swati831 ♦ 830
0
votes
295
views
0
votes
A: Solve $(D^4+8D^2+16)y=sin^2x$ .
updated 3.5 years ago by awari.swati831 ♦ 830
0
votes
210
views
0
votes
A: Solve $(D^3-2D^2-5D+6)y=e^{3x}+8$ .
updated 3.5 years ago by smitapn612 ♦ 90
0
votes
204
views
0
votes
A: Solve $\frac{d^2y}{dx^2}+y=cosec(x)$ .
updated 3.5 years ago by awari.swati831 ♦ 830
0
votes
200
views
0
votes
A: Solve $(D^2-1)y=x^2sin3x$ .
updated 3.5 years ago by awari.swati831 ♦ 830
0
votes
121
views
0
votes
A: solve $\frac{dy}{dx}=\frac{tany-2xy-y}{x^2-xtan^2y=sec^2y}$ .
updated 3.6 years ago by sanketshingote ♦ 640
0
votes
93
views
0
votes
A: Solve $\frac{dy}{dx}=1-x(y-x)-x^3(y-x)^2$ .
updated 3.5 years ago by awari.swati831 ♦ 830

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created 100 posts

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