How is linear polynomial can be written in the form of ax + b?
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For ax +b
in linear polynomial a≠0
the graph of y=ax+b is a straight line that intersects the x- axis at exactly one point
that is (-b/a ,0) .
Hence , the linear polynomial ax+b ,a≠0 , has exactly one zero , namely , the x - coordinate of the point where the graph of y = ax+ b intersects the x- axis
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