(sqrt(2)+2)^(2)

Simplify ((sqrt(3))/(2))^(2)-(sqrt(3))^(2)+(sqrt(2))^(2)+(1)/(2)

The value of {1/((sqrt(2) - 2)) + 1/((sqrt(2) + 2)) + (sqrt(2) + 2)} is :

"2+sqrt(2)+(1)/(sqrt(2)+2)+(1)/(sqrt(2)-2)=?

2\ s in1^0 15 ' is equal to- a. \ sqrt(2-sqrt(2+sqrt(2))) b. \ sqrt(2-sqrt(2-sqrt(2))) c. sqrt((2+2sqrt(-sqrt(2)))/2) d. sqrt((2+sqrt(2+sqrt(2)))/2)

If (0,1),(1,1)a n d(1,0) be the middle points of the sides of a triangle, its incentre is (2+sqrt(2),2+sqrt(2) ) (b) [2+sqrt(2),-(2+sqrt(2))] (2-sqrt(2),2-sqrt(2)) (d) [2-sqrt(2),(2+sqrt(2))]

If (0,1),(1,1)a n d(1,0) be the middle points of the sides of a triangle, its incentre is (2+sqrt(2),2+sqrt(2) ) (b) [2+sqrt(2),-(2+sqrt(2))] (2-sqrt(2),2-sqrt(2)) (d) [2-sqrt(2),(2+sqrt(2))]

(4+sqrt(2))/(2+sqrt(2))times(2-sqrt(2))/(2-sqrt(2))

((2-sqrt(2))(2+sqrt(2)))/(4-2sqrt(2))

Evaluate (sqrt(2)+sqrt(2)+sqrt(2))^2