The degree and the order of the differential equation d2ydx2=3√1+(dydx)2 respectively are
A
2 and 3
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B
3 and 2
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C
2 and 2
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D
3 and 3
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Solution
The correct option is B 3 and 2 d2ydx2=3√1+(dydx)2 ⇒(d2ydx2)3=1+(dydx)2 Highest order derivative involved is of 2nd order and its power is 3. Therefore, order is 2 and degree is 3.