Mathematics

Mathematics, 21.07.2019 08:30, shay68596

How can i derive the first equation to get the second equation?

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Physics, 23.08.2019 00:30, gchippewa81

Conservation of charge a) from first principles, derive an expression for the conservation of charge (also known as the continuity equation) for a medium with uniform conductivity and permittivity. b) derive an expression for the continuity equation for a medium with a nonuniform conductivity c) using gauss's law as applied to a medium with a nonuniform permittivity, and combining it with your result for b), derive a generalized expression known as the charge relaxation equation where t, = €) is the relaxation time. scanned w camscanner ics

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Physics, 16.09.2019 04:10, bikkiecuanas13

How do you isolate t (time) in this equation? the question is asking me to derive an equation for time to hit the ground for a dropped object in terms of height of the drop, gravity, and initial velocity and that’s what i have so far.

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Physics, 06.10.2019 04:00, kobiemajak

The fundamental equation of a certain material is 1 2 u m n n s v   ( ) / where m is a positive constant. it is desired to do some processing of this material in which t, v, n1 and 2 are controlled. what legendre transform will transform the fundamental equation into the one of the form x = x ( t, v, n1 , 2 ) a) derive the equivalent gibbs equation for this transform. b) derive the equivalent euler equation (integrated gibbs equation) for this transform. c) show that 1 2 2 1 1 , , t v, , n v s n t                     d) find the new fundamental equation in the transformed representation, i.e., find the function x = x( t, v, n1 , 2 )

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Mathematics, 17.10.2019 18:30, kierraware04

Iactually have 5 questions on the same thing, just different setups. but how would i go about solving them? 1. derive the equation of the parabola with a focus at (−5, −5) and a directrix of y = 7 2. derive the equation of the parabola with a focus at (6, 2) and a directrix of y = 1 3. derive the equation of the parabola with a focus at (−5, 5) and a directrix of y = -1. 4. derive the equation of the parabola with a focus at (0, −4) and a directrix of y = 4 5. derive the equation of the parabola with a focus at (−2, 4) and a directrix of y = 6. put the equation in standard form.

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