Given that 23x=8(y+3)2^{3x}=8^{(y+3)}23x=8(y+3) and 4(x+1)=16(y+1)8(y+3)4^{(x+1)}=\frac{16^{(y+1)}}{8^{(y+3)}}4(x+1)=8(y+3)16(y+1) what is the value of x+yx+yx+y? A−23-23−23B−22-22−22C−15-15−15D−14-14−14E−11-11−11F−10-10−10