यदि `a=sqrt((7+4sqrt(3))/(7-4sqrt(3)))`, तब सिद्ध कीजिए कि `x^(2)(x-14)^(2)=1`

sqrt(7+4sqrt3) - sqrt(7-4sqrt3) =

If a=sqrt((7+4sqrt(3))/(7-4sqrt(3))) then the value of [a(a-14)]^(2) is

7sqrt(2)x^(2)-10x-4sqrt(2)

if x=sqrt(7+4sqrt(3)) then x+(1)/(x)

If x=(1)/(7+4sqrt(3)), y=(1)/(7-4sqrt(3)) , find the value of 5x^(2)-7xy-5y^(2)

If x=sqrt(7+4sqrt(3)), then x+(1)/(x)=

If a = sqrt((7+4sqrt3)/(7-4sqrt3)) then the value of [a(a-14)]^2 is

4sqrt(3)-7sqrt(12)+2sqrt(75)=

यदि triangleABC में (If इन triangleABC), a = (1)/(sqrt(6)-sqrt(2)), b = (1)/(sqrt(6)+sqrt(2)), C = 60^(@) तो सिद्ध कीजिए कि (Prove that) c = (sqrt(4))/(2) .

If sqrt(19-4sqrt(x))=sqrt(12)-sqrt(7), then x=..