If x is greater than 0 but less than 1, and y is greater than x, which of the following is the LEAST? A. y/x B. x/ y C. xy D. 1/x-y E. It cannot be determined from the information given.
@TuringTest
So we know that x is somewhere in between 0 and 1 - maybe like 0.5 if you want a concrete value. Y is greater than x, so it's potentially like 0.6. These are both possible values. Now just try plugging some into your expressions.
We can also think about the relationship between denominator and numerator - if the top value is more than the bottom value, dividing will increase the value, and visa-versa.
Imagine x as 2/4 and y could be 3/4 In the first answer, the problem would be 0.75(2)
B looks exactly the same as A, does it not? C would be 0.75(0.5) which is equal to 0.375
D would be 1/0.5-0.75, which is equal to -1/0.25. This is the only negative number, meaning that it is the lowest.
The answer is not E because the answer can be determined.
Right @wach
Is it B?
Maybe you made a mistake. In the text you gave us @calculusxy A and B are the same.
It was x/y. Is that correct?
Okay you fixed it.
this would give us 0.5(4)/3 The answer would still not be negative though Meaning that D is the lowest
@KirbyLegs - Yes, I got the order mixed up on d as in 1/y-x
Thank you.
Join our real-time social learning platform and learn together with your friends!