If `(3+asqrt2)^100+(3+bsqrt2)^100=7+5sqrt2` number of pairs (a, b) for which the equation is true is, (a, b are rational numbers)

If (3+2sqrt2)/(3-sqrt2)=a+bsqrt2, "then a & b"(a, b inQ) are respectively equal to

If (3+2sqrt2)/(3-sqrt2)=a+bsqrt2, "then a & b"(a, b inQ) are respectively equal to

Let a,b inQ"such that"(39sqrt2-5)/(3-sqrt2)=a+bsqrt2, then (A) sqrt((b)/(a)) is a rational number (B) b and a are coprime rational numbers (C) b-a is a composite number (D) sqrt(a+b) is a rational number

Let a,b inQ"such that"(39sqrt2-5)/(3-sqrt2)=a+bsqrt2, then (A) sqrt((b)/(a)) is a rational number (B) b and a are coprime rational numbers (C) b-a is a composite number (D) sqrt(a+b) is a rational number

If (3+2sqrt(3))/(3-sqrt(3))=a+sqrt(3)b , then the value of sqrt(a+b) , where a and b are rational numbers, is

If (3 + sqrt7)/(3 - sqrt7) = a + bsqrt7 , then ( a , b ) =

If (4+3sqrt5)/(4-3sqrt5)=a+bsqrt5 ,a, b are rational numbers, them (a, b)=

If (4+3sqrt5)/(4-3sqrt5)=a+bsqrt5 ,a, b are rational numbers, them (a, b)=

(3)/(sqrt3-sqrt2) = asqrt3-bsqrt2 find a and b.