The true inequality for all positive integers m is that D. m ≤ m + 1.
What inequality is true for all positive integers?
It is not mathematical logical for an integer to be less than its reciprocal so option A is incorrect.
It is also not possible for the square root of an integer to be less than its square root which removes option B.
A positive integer cannot be greater than its squared amount and and it is possible for a positive integer to be less than its square root plus 1 in the case of m = 1.
The logical option is that integer m + 1 will always be greater than positive integer m.
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