For the differential equation dy/dx=sqrt(y^2−36) does the
existence/uniqueness theorem guarantee that there is a solution to
this equation through the point
1. (1,6)
2. (4,42)
3. (−2,38)
4. (7,−6)
Prove that equation have a unique solution through the point
(0,1). With the knowledge acquired can you exhibit explicitly that
unique solution for a and b?
(a) y' = y - y^2
(b) y' = y^2 - y^3
Use the Intermediate Value Theorem and the Mean Value Theorem to
prove that the equation cos (x) = -10x has exactly one real
root.
Not permitted to use words like "Nope", "Why?", or
"aerkewmwrt".
Will be glad if you can help me with this question, will
like to add some of your points to the one I have already summed
up.. Thanks
For a unique solution to the wave equation, what boundary
conditions must be satisfied.
a) Boundary conditions are not needed for a medium with no
interfaces.
b) This is a trick question; all boundary conditions must be
satisfied.
c) The tangential boundary conditions
d) The normal boundary conditions
e) Continuity in solution across the boundary must be
satisfied.
T F (1)The loss tangent is related to the ratio of the
conduction current density to the convection current density in the...