Find product of all real values of x satisfying `(5+2sqrt6)^(x^2-3)+(5-2sqrt6)^(x^2-3)=10`.

Find product of all real values of x satisfying (5+2sqrt(6))^(x^(2)-3)+(5-2sqrt(6))^(x^(2)-3)=10

If (5+2sqrt6)^(x^(2)-3)+(5-2sqrt6)^(x^(2)-3)=10 , then x =

Solve for x:(5+2sqrt(6))^(x^(2)-3)+(5-2sqrt(6))^(x^(2)-3)=10

Solve for x:(5+2sqrt(6))^(x^(2)-3)+(5-2sqrt(6))^(x^(2)-3)=10

The number of real solutions of the equation (5+2sqrt(6))^(x^(2-3))+(5-2sqrt(6))^(x-3)=10 is-

Find the product of all real values of x satisfying the equation |3^(log_(3)^(2)x)-9|-2*x^(log_(3)x)=0

The sum of all real values of x satisfying the equation (x^(2)-5x+5)^(x^(2)+4x-60)=1 is: (1)3(2)-4(3)6(4)5