Match the following : Column I Column II (A) The differential equation of the family of curves ye (A cosx + B sinx), where A, B (p) 2,1 are arbitrary constants, has the degree n and order m. Then, the values of n and m are, respectively 1, 1 (B) The degree and order of the differential equation of the family of all parabolas whose axis is the x-axis, are respectively (q) (C) The order and degree of the differential equations of the family of circles touching the X-axis at the origin, are respectively (r) 2, 2 1, 2 (D) The degree and order of the differential equation of the family of ellipse having the same foci, are respectively. (s)

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Match the following :
Column II
Column I
(A)
The differential equation of the family of curves y= (A cosx + B sin x), where A, B
(p)
2, 1
are arbitrary constants, has the degree n and order m. Then, the values of n and m are,
respectively
(B) The degree and order of the differential equation of the family of all parabolas whose
axis is the x-axis, are respectively
(9)
1,1
2, 2
(C) The order and degree of the differential equations of the family of circles touching the
X-axis at the origin, are respectively
(r)
1, 2
(D) The degree and order of the differential equation of the family of ellipse having the same
foci, are respectively.
(s)
Transcribed Image Text:Match the following : Column II Column I (A) The differential equation of the family of curves y= (A cosx + B sin x), where A, B (p) 2, 1 are arbitrary constants, has the degree n and order m. Then, the values of n and m are, respectively (B) The degree and order of the differential equation of the family of all parabolas whose axis is the x-axis, are respectively (9) 1,1 2, 2 (C) The order and degree of the differential equations of the family of circles touching the X-axis at the origin, are respectively (r) 1, 2 (D) The degree and order of the differential equation of the family of ellipse having the same foci, are respectively. (s)
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