Yes, they are.
The ratios are not equal.
The fractions are proportional and their cross products are equal
The products of the diagonal terms of two ratios is known as the cross product. This term is more often used in reference to vectors, however.
Two fractions, a/b and c/d are equal if and only if the cross products ad and bc are equal.
First: "were 2 ratios are equal" is a statement that does not make sense. Second: Even if it did, it is a statement, not a question. So there cannot be an answer.
The ratios are not equal.
The products.
When the cross-products of the two ratios are equal.
The fractions are proportional and their cross products are equal
A true proportion is when two ratios are equal to one another. To prove this, you need to find the cross products of the ratios and see if they are equal. An example of a true proportion are the ratios 1/2 and 5/10, if you take the cross product the result is 2 x 5 = 1 x 10, which are equal.
If the cross-product are equal the ratios are equal. Thus, a/b = c/d if (and only if) ad = bc
To compare ratios, compare the products of the outer terms by the inner terms.
At constant temperature and pressure the ratios are equal.
Proportions show a relationship between two equal ratios. They maintain equality when both sides are multiplied or divided by the same number. In a proportion, the cross-products are always equal.
Cross-multiply them. Given A/B and C/D, if AD = BC then the two ratios are equal.
If two ratios are equivalent then their cross-product must be 1, and their unit rates must be the same.
The products of the diagonal terms of two ratios is known as the cross product. This term is more often used in reference to vectors, however.