Chapter3: Polynomial Functions
Section3.5: Mathematical Modeling And Variation
Problem 7ECP: The kinetic energy E of an object varies jointly with the object’s mass m and the square of the...
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![Q-22 A resistor of resistance R, connected In a series with an inductor of inductance L, and an applied contents voltage E.
di
the first-order differential for the current i at time t
dt
Solve E = iR+L
Solve the differential equation when t = 0, i = 0
Q-23
Find the orthogonal trajectories of the families of y = 2ax, where a being a parameter.
Find the orthogonal trajectories of the families of r = 2a cos 0, where a being a parameter.
Q-24 [
Form the partial differential equation by eliminating arbitrary function from z = e" f(x – y)
Q-25 (
] Show that the given differential equation is not exact hence solve it æ²ydx – (x³ + y³)dy=0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd676f817-c7f7-47e7-9d19-e3b41b9f382a%2Fdc35200e-951f-482a-970d-b4f4d6d279da%2F8pc4rg_processed.png&w=3840&q=75)
Transcribed Image Text:Q-22 A resistor of resistance R, connected In a series with an inductor of inductance L, and an applied contents voltage E.
di
the first-order differential for the current i at time t
dt
Solve E = iR+L
Solve the differential equation when t = 0, i = 0
Q-23
Find the orthogonal trajectories of the families of y = 2ax, where a being a parameter.
Find the orthogonal trajectories of the families of r = 2a cos 0, where a being a parameter.
Q-24 [
Form the partial differential equation by eliminating arbitrary function from z = e" f(x – y)
Q-25 (
] Show that the given differential equation is not exact hence solve it æ²ydx – (x³ + y³)dy=0
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