If, after row operations, a system of linear equations takes the form

9.3x + -2.7y + -2.9z = 5

0x + 0y + 0z = 0

Then what is the correct form describing the family of infinite solutions, and what does it represent geometrically?

This is a trick question. A line of zeroes in a system of linear equations means there are no solutions.

b.The family of infinite solutions will take the form: ( 0.54 - (-0.29)t - (-0.31)t, t), t going from negative infinity to positive infinity. This scenario represents two equations representing the line.

c.The family of infinite solutions will take the form: ( 5.00 - (-2.70)s - (-2.90)t, s, t), t and s going from negative infinity to positive infinity. This scenario represents two equations representing the same plane.

d.The family of infinite solutions will take the form: ( 0.54 - (-0.29)s - (-0.31)t, s, t), t and s going from negative infinity to positive infinity. This scenario represents two equations representing the same line.

e.The family of infinite solutions will take the form: ( 0.54 - (-0.29)s - (-0.31)t, s, t), this scenario represents two equations representing the same line.

f.The family of infinite solutions will take the form: ( 0.54 - (-0.29)s - (-0.31)t, s, t), t and s going from negative infinity to positive infinity. This scenario represents two equations representing the same plane.