(2)/(sqrt(17))

Write the real and imaginary part of the complex number: (sqrt(17))/(2)+i(2)/(sqrt(70))

The value of tan{cos^(-1)(1)/(5sqrt(2))-sin^(-1)(4)/(sqrt(17))} is (sqrt(29))/(3)( b) (29)/(3)(c)(sqrt(3))/(29) (d) (3)/(29)]}

Simplify : (7)/(sqrt(17) - 2sqrt3)-( 3)/(sqrt(17) +2sqrt3)

Length of the chord of contact of (2,5) with respect to y^(2)=8x is (3sqrt(41))/(2) (2sqrt(17))/(3) (7sqrt(3))/(5) (5sqrt(3))/(7)

tan(cos^(-1)(1)/(5sqrt(2))-sin^(-1)(4)/sqrt(17)) is

The value of tan{cos^(-1)1/(5sqrt(2))-sin^(-1)4/(sqrt(17))} is (sqrt(29))/3 (b) (29)/3 (c) (sqrt(3))/(29) (d) 3/(29)

The value of tan{cos^(-1)1/(5sqrt(2))-sin^(-1)4/(sqrt(17))} is (sqrt(29))/3 (b) (29)/3 (c) (sqrt(3))/(29) (d) 3/(29)

The line L given by (x)/(5)+(y)/(b)=1 passes through the point (13,32). The line K is parallel to L and has the equation (x)/(c)+(y)/(3)=1 Then the distance between L and K is (1)sqrt(17)(2)(17)/(sqrt(15)) (3) (23)/(sqrt(17))(4)(23)/(sqrt(15))

Let a and b be the roots of equation p x^2+q x+r=""0, p!=0. . If p, q, r are in A.P. and 1/alpha+1/beta=4 , then the value of |alpha""-""beta| is (1) (sqrt(61))/9 (2) (2sqrt(17))/9 (3) (sqrt(34))/9 (4) (2sqrt(13))/9

Let a and b be the roots of equation p x^2+q x+r=""0, p!=0. . If p, q, r are in A.P. and 1/alpha+1/beta=4 , then the value of |alpha""-""beta| is (1) (sqrt(61))/9 (2) (2sqrt(17))/9 (3) (sqrt(34))/9 (4) (2sqrt(13))/9