Solution (simple, human-like, copy-paste friendly):
We want to know:
Were sales in 1992 > sales in 1987?
Let
S87 = sales in 1987
S88 = sales in 1988
S89, S90, S91, S92 follow.
### Statement (1)
S88 = S87 × 1.012
This only compares 1988 to 1987.
We know nothing about 1989–1992.
So we cannot compare 1992 to 1987.
Not sufficient.### Statement (2)
From 1989 to 1992, sales drop 0.5% each year.
But we do NOT know sales in 1988 or 1987, or whether sales went up or down before 1989.
So we cannot compare 1992 to 1987.
Not sufficient.### Combine (1) and (2)
Little calculation but if you think strcutrally you will understand that, S92 < S87 always.
We now know:
S88 = S87 × 1.012
Then each year 1989–1992 drops 0.5%.
So:
S89 = S88 × 0.995
S90 = S89 × 0.995
S91 = S90 × 0.995
S92 = S91 × 0.995
Compute overall factor from 1988 → 1992:
0.9954 ≈ 0.9801
So
S92 = S88 × 0.9801
S92 = (S87 × 1.012) × 0.9801
S92 ≈ S87 × (1.012 × 0.9801)
S92 ≈ S87 × 0.9917
0.9917 < 1
So S92 < S87 always.
We can answer the question: No, 1992 sales were NOT greater than 1987.
Together sufficient.Answer: C