In Fig.67, the value of `x\ a n d\ y\ a r e` `x=130 ,\ y=120` (b) `x=120 ,\ y=130` `x=120 ,\ y=120` (d) `x=130 ,\ y=130`

In Fig.68, the value of x\ a n d\ y are x=120 ,\ y=150 (b) x=110 ,\ y=160 x=150 ,\ y=120 (d) x=110 ,\ y=160

In Fig.69, if A B C D , then the value of x\ a n d\ y are x=106 ,\ y=307 (b) x=307 ,\ y=106 x=107 ,\ y=306 (d) x=105 ,\ y=308

In the given figure, the value of x\ a n d\ y are (a) x=20 ,\ y=130\ (b) x=40 ,\ y=140 (c) x=20 ,\ y=140 (d) x=15 ,\ y=140

In Fig.70, if A B C D , then the value of x\ a n d\ y are x=24 ,\ y=48 (b) x=34 ,\ y=68 x=24 ,\ y=68 (d) x=34 ,\ y=48

In Fig.68 ,the value of x and y are x=120,y=150 (b) x=110,y=160x=150,y=120( d ) x=110,y=160

In Fig..60 ,the value of x and y are x=20,y=130 (b) x=40,y=140x=20,y=140(d)x=15,y=140

When the HCF (420,130) is expressed as a linear combination of 420 and 130 i.e. HCF (420,130)=420x+130y ,the values of x and y satisfying the above relation are: (a) x=3,y=1 (b) x=-4, y=13(c) x=4,y=-13, (d) x=2,y=3

Find the value of x and y If: 2[[1,30,x]]+[[y,01,2]]=[[5,61,8]]

Find the values of x and y, if 2[[1,30,x]]+[[y,01,2]]=[[5,61,8]]

Find the mode from the following data : 110, 120, 130, 120 I 110, 140, 130, 120, 140, 120.