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Home » First order First degree differential Equations » Type 4 : Variable Separable type Differential Equation

Problem 4

Solve the Differential Equation

\large sec^2x \: tany \: dx + sec^2y \: tanx \: dy = 0

and find particular solution when

x = II/4 and y = II/4

Solution video: 
Solution Image: 
‹ Problem 3 up Problem 5 ›

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  • ....
  • Algebra
  • Applications of Definite Integration
  • Applications of Derivatives
  • Co-ordinate Geometry
  • Differential Calculus
  • First order First degree differential Equations
    • Type 1 : To find order and degree of differential equation
    • Type 2 : To Verify Solution of Differential Equation
    • Type 3 : To form a differential Equation
    • Type 4 : Variable Separable type Differential Equation
      • What is variable separation & Steps to solve?
      • Problem 1
      • Problem 2
      • Problem 3
      • Problem 4
      • Problem 5
      • Problem 6
      • Problem 7
      • Problem 8
      • Problem 9
    • Type 5 : Reducible to Variable separable type differential equation
    • Type 8 : Linear Differential Equations
  • Integral Calculus
  • Mensuration
  • old m3 book
  • Probability Distribution (Mech/Auto group)
  • Statistics
  • Trigonometry