a≠1, a≠-2
(ab)2+3(ab)−18=0substitute
ab with
uu2+3u−18=0,
(u+6)(u−3)=0 and ab=-6 or ab=3
only, when a=1, b is 3 and a≠1
only, when a=-2, b is 3 and a≠-2. Clearly, b cannot be 3 and excluding choice C.
where
a and
b are both non-zero
integers, we conclude the possible sets for ab=-6 condition such as a={-6,-3,-1,2,3,6}
and b={
1,2,6 ....} don't even need to continue since the answer must be
DKarunMendiratta wrote:
3(ab)3+9(ab)2−54ab(a−1)(a+2)=0, where
a and
b are both non-zero integers.
Quantity A |
Quantity B |
b |
3 |
A. Quantity A is greater
B. Quantity B is greater
C. The two quantities are equal
D. The relationship cannot be determined from the information given