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The differential equation of all circles which pass through the origin and whose centres lie on yaxis is
Differential equation for y = A cos αx + B sin αx where A and B are arbitrary constants is
The integrating factor of the different equation dy/dx ( x log x ) + y = 2 log x is given by:
A continuously differentiable function y = f(x) ∈ (0,π ) satisfying y = 1 + y, y (0) = 0 = y(π)is
If is differentiable at x = 1, then the value of (A + 4B) is
A function y = ƒ(x) satisfies the differential equation The value of ƒ"(1) is
If the foci of the ellipse and the hyperbola coincide, then the value of b^{2} is :
Let f(x) = min. for all x ≤ 1. Then the area bounded by y = f(x) and the xaxis is :
The area bounded by the loop of the curve 4y^{2} = x^{2} (4 – x^{2}) is :
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JEE Main Maths Test 6 Test  25 ques 
JEE Main Maths Test 7 Test  25 ques 
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JEE Main Maths Test 9 Test  25 ques 
JEE Main Maths Test 10 Test  25 ques 
357 docs148 tests

JEE Main Maths Test 6 Test  25 ques 
JEE Main Maths Test 7 Test  25 ques 
JEE Main Maths Test 8 Test  25 ques 
JEE Main Maths Test 9 Test  25 ques 
JEE Main Maths Test 10 Test  25 ques 