All the solutions are 'x' s. But not all 'x' s are solutions.
Guess the 'x'.

The equation (x^(2)+3x+4)^(2)+3(x^(2)+3x+4)+4=x has a.all its solutions real but not all positive b.only two of its solutions real c. two of its solutions positive and negative d. none of solutions real

If (x-5)^(x^(2)-5x+6)=1 , then (A)sum of all integral solution is 11 (B)sum of all integral solution is 16 (C)product of all integral solution is 144 (D)product of all integral solutions is 30

If (x-5)^(x^(2)-5x+6)=1 , then (A)sum of all integral solution is 11 (B)sum of all integral solution is 16 (C)product of all integral solution is 144 (D)product of all integral solutions is 30

If 2cosx(4sin(pi/4+x) sin(pi/4-x)-1)=1 then for x in [0,pi] then the number of solution s is n ,and the sum of solutions is s then find the value of (n,s)

Find all possible solutions of x^2=e^(y')

Let S be the set of all alpha in R such that the equation, cos 2x + alpha sin x = 2alpha -7 has a solution. The S, is equal to

Aq. Solution of the cation(s) present in 'X' is/are:

Aq. Solution of the cation(s) present in 'X' is/are:

Find all congruent solutions of 8x -= 6 (mod 14).