A proportion is an equation that states that two ratios are equal, such as a:b = c:d. It indicates that the relative relationship between the first pair of quantities is the same as that between the second pair. In mathematical aptitude, many word problems use proportions to relate parts and wholes or to scale quantities. Therefore, equality of two ratios is correctly described by the term proportion.
Option A:
Variation refers to how one quantity changes in relation to another, such as direct or inverse variation, but it is not specifically about equality of two numerical ratios. While variation also deals with relationships, it does not necessarily state that two ratios are equal. Hence, this term does not match the precise condition mentioned in the question.
Option B:
Proportion is correct because it captures the idea "two ratios are equal" in a single term. For instance, if 2:3 = 4:6, we say 2, 3, 4 and 6 are in proportion. This concept is widely used in problems involving scale diagrams, recipes and map reading. Thus, option B aligns perfectly with the wording of the question.
Option C:
Inverse usually refers to inverse proportion or inverse relationship where one quantity increases while the other decreases, maintaining a constant product. It does not refer to an equality of two ratios directly. Therefore, it is not an accurate response to the specific description in the stem.
Option D:
Percentage is a way of expressing a ratio out of 100, but it is not the term used solely for equality of two ratios. You can express each ratio as a percentage, yet the fact that percentages match does not change the underlying terminology: the equality is still called a proportion. Thus, this option is not the best answer.
Comment Your Answer
Please login to comment your answer.
Sign In
Sign Up
Answers commented by others
No answers commented yet. Be the first to comment!