In Fig.107, If `A O B\ a n d\ C O D` are straight lines, then (a) `( b ) (c) x=29 ,\ y=100 (d)` (e) (b) `( f ) (g) x=100 ,\ y=29 (h)` (i) (c) `( d ) (e) x=29 ,\ y=110 (f)` (g) (d) `( h ) (i) x=39 ,\ y=110 (j)` (k)

In Fig.105, If A O B and C O D are straight lines. Then x+y= (a) 120 (b) 140 (c) 100 (d) 160

In Fig.95, If A B ,\ C D\ a n d\ E F are straight lines, then x= (a) 5 (b) 10 (c) 20 (d) 30

In Fig.113, if \ A C D F\ a n d\ A B C E , then (a) ( b ) (c) x=145 ,\ y=223 (d) (e) (b) ( f ) (g) x=223 ,\ y=145 (h) (i) (c) ( d ) (e) x=135 ,\ y=223 (f) (g) (d) ( h ) (i) x=233 ,\ y=135 (j) (k)

In Fig.96, If A B ,\ C D\ a n d\ E F are straight lines, then x+y+z= (a) 180 (b) 203 (c) 213 (v) 134

In Fig.93, if A O C is a straight line, then x= (a) ( b ) (c) (d) (e) 42^(( f )0( g ))( h ) (i) (j) (b) ( k ) (l) (m) (n) 52^(( o )0( p ))( q ) (r) (s) (c) ( d ) (e) (f) (g) 142^(( h )0( i ))( j ) (k) (l) (d) ( m ) (n) (o) (p) 38^(( q )0( r ))( s ) (t) (u)

In Fig. 91, A O B\ is a straight line and 4x=5ydot The value of x is (a) 100 (b) 105 (c) 110 (d) 115

In Fig.98, If AB is parallel to CD and EF is a transversal, then x= (a) 19 (b) 29 (c) 39 (d) 49

In Fig.101, A B C D\ a n d\ E F is a transversal. The value of y-x is (a) 30 (b) 35 (c) 95 (d) 25

In Fig.97, If A B is parallel to CD, then the value of /_B P E is (a) ( b ) (c) (d) (e) 106^(( f )0( g ))( h ) (i) (j) (b) ( k ) (l) (m) (n) 76^(( o )0( p ))( q ) (r) (s) (c) ( d ) (e) (f) (g) 74^(( h )0( i ))( j ) (k) (l) (d) ( m ) (n) (o) (p) 84^(( q )0( r ))( s ) (t) (u)

In Fig. 7, O A a n d O B are opposite rays: (i) If x=75 find the value of y (ii) if y= 110 find the bvalue of x