(1)(16)/(sqrt(41)-5)

Rationalise the denominator of the following : (a)(2)/(3sqrt(3))" "(b)(sqrt(40))/(sqrt(3))(c )" "(3+sqrt(2))/(4sqrt(2))" "(d)(16)/(sqrt(41)-5)" "(e)(2+sqrt(3))/(2-sqrt(3))

Express each one of the following with rational denominator: (1)/(3+sqrt(2))( ii) (1)/(sqrt(6)-sqrt(5))( iii) (16)/(sqrt(41)-5)

Express each one of the following with rational denominator: (i) 1/(3+\ sqrt(2)) (ii) 1/(sqrt(6)-\ sqrt(5)) (iii) (16)/(sqrt(41)-\ 5)

Rationalise the denominator of each the of the following : (i)(1)/(3+sqrt(5))" "(ii)(1)/(sqrt(5)-sqrt(3))" "(iii)(16)/(sqrt(41)+5)" "(iv)(30)/(5sqrt(3)+3sqrt(5))" "(v)(3-2sqrt(2))/(3+2sqrt(2))

Rationalise the denominator of each the of the following : (i)(1)/(3+sqrt(5))" "(ii)(1)/(sqrt(5)-sqrt(3))" "(iii)(16)/(sqrt(41)+5)" "(iv)(30)/(5sqrt(3)+3sqrt(5))" "(v)(3-2sqrt(2))/(3+2sqrt(2))

Rationalise the denominator of each of the following expressions : (16)/( sqrt( 41- 5))

The direction ratios of the line 2y+z-5=0=x-3y-6 are proportional to 3,\ 1,\ -2 b. 2,\ -4,\ 1 c. 3/(sqrt(14)),1/(sqrt(14)),(-2)/(sqrt(14)) d. 2/(sqrt(41)),(-4)/(sqrt(41)),1/(sqrt(41))

Rationalise the denominator of the following 16/(sqrt41-5)

Rationalise the denominator of each of the following 16/(sqrt41-5)

If P and Q are two points on the line joining A(-2,5),B(3,1) such that AP=PQ=QB then PB= sqrt(41) (2sqrt(41))/(3) (sqrt(41))/(3) (4sqrt(41))/(3)