how to find drag force?
if the given
mass= 590 kg
depth 50 meters
- Read more about how to find drag force?
- Log in or register to post comments
if the given
mass= 590 kg
depth 50 meters
find the general solution
2y ln y dx - x (1 + 2x ln y) dy = 0
find a general solution
dx/dy =[ -2x (csc 2y – 2x3 cos 2y)] / sec 2y
(xy + (y/x) + (3/x) -2) dy + y2 dx = 2(1+(y/x))dx
[(1-xy)^-2]dx + [y^2-x^2(1-xy)^-2]dy=0 ;when x=1, y=1
(1+x) (y' + y²)-y=0
( 2x³ - y⁴) dx + xy³ dy= 0
2xy y' = y^2 - 2 x^2
y' = y - x y^3 e^ -2 x
Please help. I need it asap.
Solve the linear differential equation:
(D5–12D4+52D3–112D2+192D–256)y = 0
When I factored it out. I got (D-4)^3 (D^2 +4)
With D-4..
My equation will be Y= (C1 + C2x + C3x^2)e^4x
But how about my D^2 + 4?
How can I add that in my equation?
Forum posts (unless otherwise specified) licensed under a Creative Commons Licence.
Recent comments
is it not…