A body of mass 5 kg is suspended by the string making angles `60^(@)` and `30^(@)` with the horizontal

(a) `T_(1)=25N`
(b) `T_(2)=25N`
(c) `T_(1)=25sqrt(3)N`
(d) `T_(2)=25sqrt(3)N`

A body of mass 5kg is suspended by the strings making angles 60^(@) and 30^(@) with the horizontal - (a) T_(1)= 25 N ( b) T_(2) = 25N (c ) T_(1) = 25 sqrt(3) N (d) T_(2) =25sqrt(3)

As body of mass 5 kg is suspended by the stirngs making angles 60^(@) and 30^(@) with the horizontal : (a) T_(1) = 25N (b) T_(2) = 25 N ( c ) T_(1) = 25 sqrt( 3) N ( d ) T_(2) = 25 sqrt( 3) N

As body of mass 5 kg is suspended by the stirngs making angles 60^(@) and 30^(@) with the horizontal : (a) T_(1) = 25N (b) T_(2) = 25 N ( c ) T_(1) = 25 sqrt( 3) N ( d ) T_(2) = 25 sqrt( 3) N

If x_1=3 and x_(n+1)=sqrt(2+x_n),ngeq1,t h e n""("lim")_(xrarroo)x_n is (a) -1 (b) 2 (c) sqrt(5) (d) 3

If x_1=3 and x_(n+1)=sqrt(2+x_n),ngeq1,t h e n""("lim")_(xrarroo)x_n is (a) -1 (b) 2 (c) sqrt(5) (d) 3

If x_1=3 and x_(n+1)=sqrt(2+x_n),ngeq1,t h e n""("lim")_(xrarroo)x_n is (a) -1 (b) 2 (c) sqrt(5) (d) 3

If for a sequence (T_(n)), (i) S_(n) = 2n^(2)+3n+1 (ii) S_(n) =2 (3^(n)-1) find T_(n) and hence T_(1) and T_(2)

If t_(n) = (1)/(4) (n+2) (n+3) for n=1,2,3….. then (1)/( t_1) + (1)/( t_2) + (1)/( t_3) + ….. + (1)/( t_(2003) )=

If A >0,\ B >0\ a n d\ A+B=\ pi/6 , then the minimum value of t a n A+t a n B is: 2-sqrt(3) b. 4-2sqrt(3) c. sqrt(3)-sqrt(2) d. 2/(sqrt(3))

If A >0,\ B >0\ a n d\ A+B=\ pi/6 , then the minimum value of t a n A+t a n B is: 2-sqrt(3) b. 4-2sqrt(3) c. sqrt(3)-sqrt(2) d. 2/(sqrt(3))