a-sqrt(17+2sqrt(10))

sqrt(7+2sqrt(10))

If sqrt(17+ xsqrt(11)) = sqrt(11) + sqrt(6) , then value of x^(2) will be:

Simplify: (1)/(sqrt(11-2sqrt(30)))*(3)/(sqrt(7-2sqrt(10)))(4)/(sqrt(8+4sqrt(3)))

(1)/(sqrt(11-2sqrt(30)))-(3)/(sqrt(7-2sqrt(10)))-(4)/(sqrt(8+4sqrt(3)))

Simplify: 1/sqrt(11-2sqrt(30))-3/(sqrt7-2sqrt(10))-4/(sqrt(8+4sqrt3))

The value of log_(2)(sqrt(17+2sqrt(6))-sqrt(7-2sqrt(6))) is equal to

(12)/(3+sqrt(5)+2sqrt(2)) is equal to 1-sqrt(5)+sqrt(2)+sqrt(10) (b) 1+sqrt(5)+sqrt(2)-sqrt(10) (c) 1+sqrt(5)-sqrt(2)+sqrt(10) (d) 1-sqrt(5)-sqrt(2)+sqrt(10)