Back to DIFFERENTIAL EQUATIONS
JEE MATHEMATICS MCQ: DIFFERENTIAL EQUATIONS
1
Medium
1 of 1
Analyzing
+4 | -1
Let . If and , then is equal to:
View answer and explanation
Correct option: B
Option B (-) is correct because it's the value of y(-) obtained after simplification and substitution into the given equation.
More Questions from DIFFERENTIAL EQUATIONS
Practice All Chapter MCQs →
Let be the solution of the differential equation such that . Then is equal to :
The degree and order of the differential equation whose solution is a parabola whose axis is -axis, are
If , then
If then is equal to
Let and be the solution curves of the differential equation with initial conditions and respectively. Then the curves and intersect at
Let be a solution of the differential equation
where, and . Then
where, and . Then
