The sum of two consecutive odd integers is at least 80.

n + n + 2 ≥ 80
n + n + 2 80
n + n + 1 ≥ 80
n + n + 1 80

Question

The sum of two consecutive odd integers is at least 80.

n + n + 2 ≥ 80
       n + n + 2 > 80
       n + n + 1 ≥ 80
       n + n + 1 > 80

anonymous · Answer

bottom because if you remove the +1 you could put > or equal to

anonymous · Answer

but surely it should be 
n+(n+2) >= 80
because, if you have n to be odd, then n+1 will be even 
so it definitely needs to be n and n+2 otherwise they won't be both odd
then to be 'at least' 80, means it can equal or be bigger than

So I would have said the top one. But maybe i'm interpreting it incorrectly, maybe wait for a second opinion.

anonymous · Answer

i actuallt got the answer to this there is another question i have a question about

anonymous · Answer

What is the numerator of the fraction equivalent to 4/15*  that has a denominator of 60?

anonymous · Answer

sara your right i didnt see that it was consecutive #'s

anonymous · Answer

okay so it means
$$\frac{ 4 }{ 15 }= \frac{ ? }{ 60 }$$

So if you cross multiply
$$\frac{ 60*4 }{ 15 }=?$$

anonymous · Answer

thank you so much !

anonymous · Answer

You are very welcome