Using the rational equation below, as the number of batches produced, exceeds the break-even point, the cost per batch decreases approaching the zero. Select one: True False
Dont take my work for it, but I believe the answer is false. Can someone else plz comfirm it...?
i think it is false to anyone else have an opinion
Because I might be wrong. I just want someone else to say it is false too.That will conclude it
if you have a fraction 2/x (which is what 20/10x simplifies to) as we make x bigger, the fraction gets smaller. example: x=2 we get 2/2= 1 x=2000, we get 2/2000 = 0.001 (definitely smaller)
so it is true
yes, based on their expression (but the expression does not make sense. However I assume they are really testing if you know that 1/x goes to zero as x gets large, and all the other stuff is just to confuse the issue)
well i guess it would make sense in real life
I can imagine candy bars getting cheaper to make if you make lots of them, but they have to cost something (never zero)
yes they can never be zero darn lol
But let's hope they are asking does 20/10x approach 0 as x approaches infinity in which case the answer is yes.
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