" 10."sqrt(2)x^(2)+sqrt(3)(1-2sqrt(2))x-6=0

(6) sqrt(5)x^(2)-2sqrt(2)x-2sqrt(5)=0

solve for x sqrt(3)x^(2)-2sqrt(2)x-2sqrt(3)=0

(1) x^(2)-(sqrt(2)+1)x+sqrt(2)=0

Find the value of x : (sqrt(3)+sqrt(2))^(x)+(sqrt(3)-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)))))))

Solution of (2+sqrt(3))^(x^(2)-2x+1)+(2-sqrt(3))^(x^(2)-2x-1)=(4)/(2-sqrt(3))are(A)1+-sqrt(3),1(B)1+-sqrt(2),1(C)1+-sqrt(3),2(D)1+-sqrt(2),2

lim_(x->sqrt10)(sqrt(7+2x)-(sqrt(5)+sqrt(2)))/(x^2-10) is equal to