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Differential Calculus

DE: 2xy dx + (y^2 + x^2) dy = 0

Submitted by Sydney Sales on Mon, 07/18/2016 - 11:22

2xydx + ( y^2 + x^2 ) dy = 0

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exact DE: [ 2x + y cos (x^2) - 2xy + 1 ] dx + [ sin (x^2) - x^2 ] dy = 0

Submitted by Sydney Sales on Mon, 07/18/2016 - 11:10

[ 2x + y cos (x^2) - 2xy + 1 ] dx + [ sin (x^2) - x^2 ] dy = 0

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Differential Equation: [ e^(2y) - y cos (xy) ] dx - y(1 - x^2) dy = 0

Submitted by qwerty on Mon, 07/18/2016 - 05:46

Please help me again to solve this.

(e2y-ycosxy)dx-y(1-x2)dy=0

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Differential Equations

Submitted by agentcollins on Sun, 07/17/2016 - 20:46

How can we simplify ln(9m^2 n -mn^3) +x +y = c ?

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Differential Equations

Submitted by agentcollins on Sun, 07/17/2016 - 19:52

3y-2yx^2 [ 1 + (ln (2x^3 / 3y^2))^2 ]dx - 2xdy =0

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Differential Equations: (3y - 2yx^2)[ 1 + ln^2 (2x^3 / 3y^2) ] dx - 2x dy = 0

Submitted by agentcollins on Sun, 07/17/2016 - 10:22

The topic is Additional Topics in Ordinary DE of the first order. Thank you so much.

3y-2yx^2 [ 1 + (ln (2x^3 / 3y^2))^2 ]dx - 2xdy =0

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Differential Equations: Bernoulli's Equation $1 - 3rss' + r^2 s^2 s' = 0$

Submitted by agentcollins on Sun, 07/17/2016 - 10:18

Bernoulli?

1- 3rss' + r^2 s^2 s' =0

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Differential Equations

Submitted by agentcollins on Sat, 07/16/2016 - 23:14

Help me with this please.

The topic is Additional Topics in Ordinary DE of the first order.

y(3x^3 -x +y)dx + x^2(1-x^2)dy =0

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Differential Calculus: largest cone inscribed in a sphere

Submitted by Elainne on Wed, 07/13/2016 - 20:59

Find the dimensions of the largest circular cone that can be inscribed in a sphere of radius R.

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Differential Calculus: Cylinder of largest lateral area inscribed in a sphere

Submitted by Elainne on Wed, 07/13/2016 - 20:58

Find the ratio of the altitude h to the base radius r of a right circular cylinder having the largest lateral surface area S, if the right circular cylinder is to be inscribed in a sphere of radius R.

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