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Any straight line in a coordinate plane, parallel to the given line has a standard form
9x + 3y = d, (*)
where "c" is a constant.
To find the parallel line, which goes through the point (0,3), substitute its coordinates x= 0 and y= 3
into equation (*).
You will get then
c = 9*0 + 3*3 = 9.
So, a standard form equation under the problem's question is
9x + 3y = 9,
or any other equivalent equation of this form, for example, this one
3x + y = 3. ANSWER
Solved.