x^(2)+6sqrt(2)x+10

For the equation 2x^(2)-6sqrt(2)x-1=0

For the equation 2x^(2)-6sqrt(2)x-1=0

Factorize: x^2+6\ sqrt(2)\ x+10

sqrt(x sqrt(2^(x)x^(2)sqrt(3^(x^(3))x^(3)sqrt(6^(x^(6))x^(4)sqrt(9^(x^(10)))))))

If sqrt2 is a zero of p(x)=6x^3 +sqrt2x^2- 10x -4sqrt2 , find the remaining zeros

If sqrt(2) is a zero of p(x)=6x^(3)+sqrt(2)x^(2)-10x-4sqrt(2), find the remaining zeros

(sqrt(49+20sqrt(6)))^(sqrt(a sqrt(a sqrt(a...oo))))+(5-2sqrt(6))^(x^(2)+x-3-sqrt(x sqrt(x sqrt(x...oo))))=10 where a=x^(2)-3 then x is

int(x+3sqrt(x^(2))+6sqrt(x))/(x(1+3sqrt(x)))dx

The real value of x for which satisfies the equation ((x^(2)-6sqrt(x)+7)/(x^(2)+6sqrt(x)+7))=1 is