Let f(x) and g(x) be twice differentiable functions on [0, 2) satisfying f"(x) = g"(x), f'(1) = 4, g'(1) = 6,f(2) = 3 and g(2) = 9. Then what is f(x) - g(x) at x = 4 equal to
- 10
- 6
- 4
2
What are the order and degree respectively of the differential equation whose solution is where c is a parameter ?
1, 2
2, 2
1, 3
1, 4
What are the degree and order respectively of the differential equation satisfying
1, 1
1, 2
2, 1
2, 2
If xdy = ydx + ydy, y > 0 and y(1) = 1, then what is y( - 3) equal to ?
3 only
- 1 only
Both - 1 and 3
Neither - 1 nor 3
What is the order of the differential equation
1
2
3
Cannot be determined
D.
Cannot be determined
As we do not know about y, so we can not integrate it. So, we can not determine the order of the given differential equation with
Now, we will try to reverse the given equation in the form of
For this we have to find
which is again not possible.
Hence, we can not determine the order of given differential equation
Which one of the following differential equation is represents the family of straight lines which are at unit distance from the origin ?
What is the solution of x ≤ 4, y ≥ 0 and x ≤ - 4, y ≤ 0 ?
x ≥ - 4, y ≤ 0
x ≤ 4, y ≥ 0
x ≤ - 4, y = 0
x ≥ - 4, y = 0