Find the order of differential equation whose general solution is given by `y = (k_1 + k_2) tan (x + k_3 )-k_4e^x + k_5` , where `k_1, k_2, k_3, k_4, k_5` are arbitrary constants.

Find the order of differential equation whose general solution is given by y=(k_(1)+k_(2))tan(x+k_(3))-k_(4)e^(x)+k_(5) where k_(1),k_(2),k_(3),k_(4),k_(5) are arbitrary constants.

The order of the differential equation of the family of curves y=k_(1)2^(k_(2)x)+k_(3)3^(x+k_(4)) is (where, k_(1),k_(2), k_(3), k_(4) are arbitrary constants)

The order of the differential equation of the family of curves y=k_(1)2^(k_(2)x)+k_(3)3^(x+k_(4)) is (where, k_(1),k_(2), k_(3), k_(4) are arbitrary constants)

The differential equation whose solution is (y - b)^(2) = 4 k (x - a) (where b,a,k are constants ) is of

Find the differential equation of the circles represented by y = k(x + k)^(2) where k is an arbitrary constant.

Find the differential equation of the circles represented by y = k(x + k)^(2) where k is an arbitrary constant.

HCF of k, 2k, 3k, 4k, and 5k is

Find the value of k for which the following pair of equations has no solution : x+2y=3, (k-1)+(k+1)y=(k+2) .

Find the values of k for which the following pair of linear equations has infinitely many solutions : 2x - 3y = 7, ( k + 1 ) x + ( 1 - 2k) y = ( 5k - 4) .

60.A consecutive reaction occurs with two equilibria which co-exist together P(k_(1))/(k_(2) Q (k_(3))/(k_(4) R Where k_(1) , k_(2) , k_(3) and k_(4) are rate constants.Then the equilibrium constant for the reaction P harr R is (1) (k_(1)*k_(2)) / (k_(3)*k_(4) ) (2) (k_(1)*k_(4)) / (k_(2)k_(3) ) (3) k_(1) * k_(2) * k_(3)*k_(4) (4) (k_(1)*k_(3)) / (k_(2)k_(4)) ]]