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(dy The order and degree of differential equation J2 +4 = () is _ and _respectively. а. 2, 6 b. 2,3 с. 1,4 d. 2, 12 Solution of the equation (e* + 1)ydy = (y + 1)e*dx is а. С(у + 1)(е* + 1) %3D еу b. С(у+ 1)(е* - 1) - еУ %3D 0 c. (y + 1)(e* – 1) + e" = 0 d. C(y + 1)(e* + 1) + e" = 0 |

(dy The order and degree of differential equation J2 +4 = () is _ and _respectively. а. 2, 6 b. 2,3 с. 1,4 d. 2, 12 Solution of the equation (e* + 1)ydy = (y + 1)e*dx is а. С(у + 1)(е* + 1) %3D еу b. С(у+ 1)(е* - 1) - еУ %3D 0 c. (y + 1)(e* – 1) + e" = 0 d. C(y + 1)(e* + 1) + e" = 0 |

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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The order and degree of differential equation (¹) + 4 = dy is_and respectively.  show solution please

 

The order and degree of differential equation (dy + 4 = () is _ and_ respectively. \dx а. 2, 6 b. 2, 3 с. 1,4 d. 2, 12 Solution of the equation (e* + 1)ydy = (y + 1)e*dx is а. С(у + 1)(е* + 1) %3D еУ b. C(y + 1)(e* – 1) – e" = 0 c. (y + 1)(e* – 1) + e" = 0 d. C(y + 1)(e* + 1) + e" = 0
Transcribed Image Text:The order and degree of differential equation (dy + 4 = () is _ and_ respectively. \dx а. 2, 6 b. 2, 3 с. 1,4 d. 2, 12 Solution of the equation (e* + 1)ydy = (y + 1)e*dx is а. С(у + 1)(е* + 1) %3D еУ b. C(y + 1)(e* – 1) – e" = 0 c. (y + 1)(e* – 1) + e" = 0 d. C(y + 1)(e* + 1) + e" = 0
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