Step 1: Analyze Statement 1.
Statement 1 tells us that the price of the tab was sold with a discount of \$50. However, this does not provide enough information to determine the original price or the discount percentage. So, statement 1 alone is not sufficient.
Step 2: Analyze Statement 2.
Statement 2 tells us that the price of the tab before it was discounted for the sale was 25 percent greater than the discounted price. Let the discounted price be \( p \). The original price is then \( 1.25p \). However, this also does not give us any specific information about the discount in terms of dollar amount or percentage. Thus, statement 2 alone is not sufficient.
Step 3: Combine Both Statements.
Combining both statements, we know the amount of the discount (\$50), and we also know that the original price is 25% greater than the discounted price. Thus, we can calculate the original price and the discount percentage:
Let the original price be \( 1.25p \), and the discounted price be \( p \). We are told the discount is \$50, so:
\[
1.25p - p = 50
\]
\[
0.25p = 50
\]
\[
p = \frac{50}{0.25} = 200
\]
Thus, the original price is \( 1.25 \times 200 = 250 \). The discount percentage is:
\[
\frac{50}{250} \times 100 = 20%
\]
Therefore, the correct answer is (C).