{1 pt] Consider the following system of linear equations. :t4y+3z =2 3:t: +143; 32 = 1/-l 31: 10y+152 = 2 {a} Use elementary row operations to determine the augmented matrix in reduced row echelon form. {bl How many solutions are there to this system? ("1 A. None ('3. e. Exactly'l (3. c. Exactly 2 (3. n. Exactly a (if. E. Innitely many .5. F. None of the above {a} If there is one solution to the system. give its coordinates in the spaces below. If there are infinitely many solutions, enter 2 in the space for 2, enter a formula for y in terms of Z in the space fory and enter a formula for it? in terms of Z in the space for it. If there are no solutions, enter None in each of the spaces below. I y