If b 0 and a > b, is a > c? (1) a/b> c/b (2) 5ab > 6bc

Remember b could be positive or negative number.Question is whether or not a>c.

Lets look at the statements

Statement 1 : a/b>c/b,if b=positive number(like 1,0.5,3,4/7,5,6 etc) we can simplify this inequality by multiplying both side b , as a>c
but,if b=negative number(like -1,-0.5,-4/7,5,6 etc) if we want to simplify we must have to alter the inequality as a<c

Statement 1 is not sufficient


Statement 2 : the reasoning of this statement is same as statement 1,like this,

5ab>6bc,if b=positive number (like 1,0.5,3,4/7,5,6 etc) we can simplify this inequality by multiplying both side b, as a>6/5 c (single amount of a is greater more than greater amount of c)
but,b=negative number(like 1,0.5,3,4/7,5,6 etc) we have to reverse the sign of inequality as a<6/5 c

Statement 2 is not sufficient


Since any of this two statement solve the issue whether or not b is positive or negative.My Correct Answer is E