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Sydney Sales
Sydney Sales
Member for
8 years 4 months
My Questions
DE
equations
Bernoulis
DE
DE: $(x²+4) y' + 3 xy = x$
bernoullis equation
DE
particular soln.
bernoulli: $(y^4 - 2xy) dx + 3 x^2 dy= 0$
bernoullis DE
linear DE
engineering economy
homogenous
DE
equations
DE exact equations: (3 + y + 2y^2 sin^2 x) dx + (x + 2xy - y sin 2x) dy = 0
DE Order one: (xy^2 + x - 2y + 3) dx + x^2 ydy = 2(x + y) dy
equations of order one: (1 - xy)^2 dx + [ y^2 + x^2 (1 - xy)^(-2) ] dy = 0
DE: 2xy dx + (y^2 - x^2) dy = 0
DE: 2xy dx + (y^2 + x^2) dy = 0
exact DE: [ 2x + y cos (x^2) - 2xy + 1 ] dx + [ sin (x^2) - x^2 ] dy = 0
DIIFERENTIAL EQUATION: $(x^2 + y^2) dx + x (3x^2 - 5y^2) dy = 0$
DE: $x \, dx + [ sin^2 (y/x) ](y \, dx - x \, dy) = 0$
statics
Differential EQNS: $y \, dx = \left[ x + (y^2 - x^2)^{1/2} \right] dy$
differential equations: $y(9x - 2y)dx - x(6x - y)dy = 0$
Differential Equations: $[x \csc (y/x) - y] dx + x \, dy = 0$
HOMOGENEOUS DE: $(x - y \ln y + y \ln x) dx + x(\ln y - \ln x) dy = 0$
MIGRATED: interest and compound: A man wishes his son to receive P200,000 ten years from now
interest and compound: amount of loan payment
My Answers
i need a solution
that is a differential
what will be the solution.
eto po yung answer:
(No subject)
meron po. kaso pano po pag
salamat po.
sa factoring po. bakit po
ydx = [x + ( y^2 - x^2 )^ 1/2
ydx= x + ( y^2 - x^2) ^ 1/2
bakit po naging
parang ganito po yung factor
thanks po sa solution.. yung
pano po ung problem 2,3,4 for
how about the problem no.2,3
sir thanks po.
pasagot po.
My Answers