`(sqrt7-sqrt3)^2`

(sqrt(7)+2sqrt(3))(sqrt(7)-2sqrt(3))

Rationlise (1)/(sqrt(7)+sqrt(3)-sqrt(2))

Simplify (1)/(sqrt(7)+sqrt(3)-sqrt(2))

Evaluate/simplify the following: |sqrt(7-4sqrt(3))|+|sqrt((2-sqrt(3))^2)|

Evaluate/simplify the following: |sqrt(7-4sqrt(3))|+|sqrt((2-sqrt(3))^2)|

(15-2sqrt(566))*(sqrt(7)-2sqrt(2)3)

Evaluate the product of [(sqrt5+sqrt6+sqrt7)/2^(1/4)][(sqrt6+sqrt7-sqrt5)/2^(1/3)][(sqrt5+sqrt7-sqrt6)/2^(3/4)][(sqrt5+sqrt6-sqrt7)/2^(2/3)]

The abscissas of point P and Q on the curve y=e^(x)+e^(-x) such that tangents at P and Q make 60^(0) with the x -axis are.ln((sqrt(3)+sqrt(7))/(7)) and 1n((sqrt(3)+sqrt(5))/(2))1n((sqrt(3)+sqrt(7))/(2)) (c) 1n((sqrt(7)-sqrt(3))/(2))+-1n((sqrt(3)+sqrt(7))/(2))

The abscissas of point Pa n dQ on the curve y=e^x+e^(-x) such that tangents at Pa n dQ make 60^0 with the x-axis are. 1n((sqrt(3)+sqrt(7))/7)a n d1n((sqrt(3)+sqrt(5))/2) 1n((sqrt(3)+sqrt(7))/2) (c) 1n((sqrt(7)-sqrt(3))/2) +-1n((sqrt(3)+sqrt(7))/2)

The abscissas of point Pa n dQ on the curve y=e^x+e^(-x) such that tangents at Pa n dQ make 60^0 with the x-axis are. 1n((sqrt(3)+sqrt(7))/7)a n d1n((sqrt(3)+sqrt(5))/2) 1n((sqrt(3)+sqrt(7))/2) (c) 1n((sqrt(7)-sqrt(3))/2) +-1n((sqrt(3)+sqrt(7))/2)