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H Harsh Kankaria
Given, Now, differentiating both sides w.r.t. x, Again, differentiating both sides w.r.t. x, Therefore, the given function is the solution of the corresponding differential equation.

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H Harsh Kankaria
Given, Now, differentiating both sides w.r.t. x, Again, differentiating both sides w.r.t. x, Therefore, the given function is the solution of the corresponding differential equation.

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G Gautam harsolia
Given function is We can rewrite it as Now, it is clear from the above that, the highest order derivative present in differential equation is  y'''' Therefore, order of given differential equation   is  4 Now, the given differential equation is not a polynomial equation in it's dervatives  Therefore, it's  degree is not defined 

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G Gautam harsolia
Given function is We can rewrite it as Now, it is clear from the above that, the highest order derivative present in differential equation is  y' Therefore, order of given differential equation   is  1 Now, the given differential equation is a polynomial equation in it's dervatives  y 'and power raised to y ' is 3 Therefore, it's  degree is 3

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G Gautam harsolia
Given function is We can rewrite it as Now, it is clear from the above that, the highest order derivative present in differential equation is   Therefore, the order of the given differential equation   is  2 Now, the given differential equation is a polynomial equation in its derivative y '' and y 'and power raised to y '' is 1 Therefore, it's  degree is 1

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G Gautam harsolia
Given equation is we can rewrite it as Now,  It is      type of equation  where  Now, Therefore, the correct answer is (C)

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G Gautam harsolia
Let f(x , y)  is the curve passing through point (0 , 2) Then, the slope of tangent to the curve at point (x , y) is given by   Now, it is given that It is      type of equation where  Now, Now, Now, Let Put this value in our equation  Now, by using boundary conditions we will find the value of C It is given that curve passing through   point  (0 , 2) Our final equation...

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G Gautam harsolia
Let f(x , y)  is the curve passing through origin  Then, the slope of tangent to the curve at point (x , y) is given by   Now, it is given that It is      type of equation where  Now, Now, Now, Let Put this value in our equation  Now, by using boundary conditions we will find the value of C It is given that curve passing through origin i.e. (x , y) = (0 , 0) Our final equation...

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G Gautam harsolia
Given equation is This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Now, by using boundary conditions we will find the value of C It is given that  y = 2 when at    Now, Therefore, the particular solution is  

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Now, by using boundary conditions we will find the value of C It is given that  y = 0 when x = 1 at   x = 1 Now, Therefore, the particular solution is  

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G Gautam harsolia
Given equation is This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Now, by using boundary conditions we will find the value of C It is given that  y = 0 when  at   Now,    Therefore, the particular solution is 

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Therefore, the general solution is   

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Therefore, the general solution is  

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Lets take   Put this value in our equation Therefore, the general solution is   

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of the given differential equation is given by the relation Lets take   Put this value in our equation Therefore, the general solution is   

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of the given differential equation is given by the relation Therefore, the general solution is   

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G Gautam harsolia
Given equation is we can rewrite it as This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation take Put this value in our equation Therefore, the general solution is   

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G Gautam harsolia
Given equation is Wr can rewrite it as This is    type where  and  Now,                       Now, the solution of given differential equation is given by relation Let   Put this value in our equation Therefore, the general solution is 

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G Gautam harsolia
Given equation is we can rewrite it as This is    where  and  Now,                       Now, the solution of given differential equation is given by relation take   Now put again  Put this value in our equation Therefore, the general solution is  
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