Find the number of ordered pairs (a,b) of integers such that \frac{a + 2}{a + 1} = \frac{b}{12}.
The number of solutions is 3. I hope this helps!
No, that's not helpful. It would be helpful if you explained your solution to us.
!
Find the number of ordered pairs (a,b).
a+2a+1=b12
1+21+1=18123+23+1=15125+25+1=1412
11+211+1=1312
(a,b)∈{(1,18) ;(3,15) ;(5,14) ;(11,13)}
The number of solutions is 4.
f(x)=12(x+2)/(x+1) grafic
At which integer-x is f(x) a integer?
There, f(x)=b.