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patworsley
06.05.2020 •
Mathematics
Let Y1(x) Y2(x) be two linearly independent solutions of the homogeneous equation y''+p(x)y'+q(x)y=0. Select all of the correct statements for the two-point boundary value problem
y''+p(x)y'+q(x)y=g(x)
y(0)=y0,
y'(L)=yL'
When this two-point boundary value problem has no solution, the corresponding homogeneous equation also has no solution.
When the matrix A =
Y1(0) Y2(0)
Y1(L) Y2(L)
is invertible, the nonhomogeneous two point value problem has a unique solution for any choices of g(x), y0, yL'
When this two-point boundary value problem has infinite many solutions, the corresponding homogeneous equation also has infinite many solutions.
This two-point boundary value problem could have no solution when the corresponding homogeneous equation has non trivial solutions.
The corresponding homogeneous equation is obtained by setting g(x)=0, y0=0, yL'=0
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Ответ:
Originalmente tenés $86 pesos.
Compras 3 libros de " 1 ! " cada uno.
(voy a suponer que 1 ! es un valor)
Entonces tenés que pagar 3 veces el valor 1 !
Esto significa que ahora tendrás:
$86 pesos - 3*(1 !)
Y ahora compras 6 objetos de $# cada uno.
Entonces tenés que pagar 6 veces $#.
Esto significa que tenemos que restar 6*$# a lo que te quedaba, entonces ahora vas a tener:
$86 - 3*(1 !) - 6*($#)
Este será tu resto después de la compra.