What is y(x) given that d²y dx² +4e-2x = 0 where you have the boundary conditions: dy dx y = yo (a constant) at x=0 You have to integrate twice as this is a second order differential equation so you need two boundary conditions to get the complete solution. (Most people are better at differentiating then integrating so check your answer by differentiating it!) = q (a constant) at x=0
What is y(x) given that d²y dx² +4e-2x = 0 where you have the boundary conditions: dy dx y = yo (a constant) at x=0 You have to integrate twice as this is a second order differential equation so you need two boundary conditions to get the complete solution. (Most people are better at differentiating then integrating so check your answer by differentiating it!) = q (a constant) at x=0
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![What is y(x) given that
d²y
dx²
+4e-2x
= 0
where you have the boundary conditions:
dy
dx
y = yo (a constant) at
You have to integrate twice as this is a second order differential equation so you need two boundary conditions
to get the complete solution. (Most people are better at differentiating then integrating so check your answer
by differentiating it!)
= q (a constant) at
x = 0
x = 0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbb89db5c-dcbf-46b2-966c-820ee2f33669%2Fd498a97d-bd26-4f1c-bdd3-ab3d11587662%2Fdtu76ob_processed.png&w=3840&q=75)
Transcribed Image Text:What is y(x) given that
d²y
dx²
+4e-2x
= 0
where you have the boundary conditions:
dy
dx
y = yo (a constant) at
You have to integrate twice as this is a second order differential equation so you need two boundary conditions
to get the complete solution. (Most people are better at differentiating then integrating so check your answer
by differentiating it!)
= q (a constant) at
x = 0
x = 0
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