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Question

If m and n are the order and degree of the differential equation (d2ydx2)5+4(d2ydx2)3d3ydx3+d3ydx3=x2−1, then

A
m=3,n=3
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B
m=3,n=2
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C
m=3,n=5
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D
m=3,n=1
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Solution

The correct option is B m=3,n=2
The given differential equation can be written as (d3ydx3)2(x21)d3ydx3+(d3ydx3)(d2ydx2)5+4(d2ydx2)3=0
Clearly, its order is 3 and degree is 2.
Therefore, m=3 and n=2.

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