[41x+53y=135],[53x+41y=147]

Solve 41x + 53y = 135 and 53x + 41y = 147.

If [[2x,1],[5,x+2y]]=[[4,1],[5,0]] then find the value of x+y.

In Fig.74, if A B C D ,\ /_C A B=49^0, /_C B D=27^0\ a n d\ /_B C D=112^0, then the values of x\ a n d\ y are x=41 ,\ y=90 ,\ (b) x=41 ,\ y=63 , x=63 ,\ y=41 , (d) x=90 ,\ y=41 ,

In Fig.74, if A B C D ,\ /_C A B=49^0, /_C B D=27^0\ a n d\ /_B C D=112^0, then the values of x\ a n d\ y are x=41 ,\ y=90 ,\ (b) x=41 ,\ y=63 , x=63 ,\ y=41 , (d) x=90 ,\ y=41 ,

Solve: 37 x+41 y=70 ,\ \ \ 41 x+37 y=86

6.If [[x+y,6],[5,2x-y]]=[[0,6],[5,3]] then the value of x+y is

If 12 x + 17 y = 53 and 17 x + 12 y = 63 then find the values of (x + y )