Determine order and degree (if defined) of differential equation:
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Answer:
Order=2
Degree=1
Solution:
Order of differential equation: Order is the highest numbered derivative in the equation.
Degree of differential equation: Degree is the highest power to which highest numbered derivative is raised when equation is free from radicals.

here highest numbered derivative is 2
So, order is 2
That highest number derivative raised to power 1,thus degree of differential equation is 1.
Hope it helps you.
Note:

and so on...
Order=2
Degree=1
Solution:
Order of differential equation: Order is the highest numbered derivative in the equation.
Degree of differential equation: Degree is the highest power to which highest numbered derivative is raised when equation is free from radicals.
here highest numbered derivative is 2
So, order is 2
That highest number derivative raised to power 1,thus degree of differential equation is 1.
Hope it helps you.
Note:
and so on...
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