Question
Mon February 25, 2013 By:
In the solution of the question it is suggested that if

Kindly refer to question number 5 of Ex 2.4 (Polynomials).

Expert Reply
Tue February 26, 2013
Consider ax + b = 0
This implies a = 0 as well as b = 0
 
Reason:
ax + b = 0
=> ax + b = 0(x) + 0
Now, compare the coefficient of x and the contant term on both sides. We get:
a = 0 and b = 0
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