" (i) "a=12,b=-4,c=2

Verify that a-:(b+c)!=(a-:b)+(a-:c) for each of the following values of a,b and c (a) a=12,b=-4,c=2(b)a=(-10),b=1,c=1

Verify that a -: (b+c) != (a -: b) +(a -: c) for each of the following values of a, b and c. , (a) a=12,b=-4,c=2 , (b) a=(-10),b=1,c=1

Verify that a-: (b+c) ne ( a-: b) + ( a-: c) for each of the following values of a , b and c. : a=12,b=-4,c=2 .

Verify that a div (b+c) != (a divb) +(adivc) for each of the following values of a,b and c. a = 12,b = -4, c = 2

The maximum and minimum values of the function |sin 4x+3| are....respectively. a) 1,2 b) 4,2 c) 2,4 d) -1,1

Factorise: 25a^(2) - 9b^(2) + 12bc - 4c^(2)

Factorize : 25a^(2) - 9b^(2) + 12bc - 4c^(2)

The value of b for which the equation 2(log)_(1/(25))(b x+28)=-(log)_5(12-4x-x^2) has coincident roots is b=-12 (b) b=4orb=-12 (c) b=4orb=-12 (d) b=-4orb=12

The value of b for which the equation 2(log)_(1/(25))(b x+28)=-(log)_5(12-4x-x^2) has coincident roots is b=-12 (b) b=4orb=-12 (c) b=4orb=-12 (d) b=-4orb=12