No.
If the cross-product are equal the ratios are equal. Thus, a/b = c/d if (and only if) ad = bc
Each pair of opposite sides has equal slopes.
A statement that two ratios are equal is called a proportion. It can be expressed in the form ( \frac{a}{b} = \frac{c}{d} ), where ( a ), ( b ), ( c ), and ( d ) are numbers. This indicates that the relationship between the first pair of numbers is the same as the relationship between the second pair. Proportions are often used in solving problems involving similar figures, scaling, and comparisons.
It has two pairs of angles. Each pair of opposite angles is equal.
The quadrilateral you are describing is a kite. A kite has two pairs of adjacent sides that are equal in length, where each pair is not opposite to each other. This property distinguishes kites from other quadrilaterals such as parallelograms and rectangles, which have opposite sides equal. Kites also typically have one pair of opposite angles that are equal.
If the cross-product are equal the ratios are equal. Thus, a/b = c/d if (and only if) ad = bc
Any pair of numbers of the form 52*k : k where k is an integer.
The answer will depend on what the ratios are. But since you have not bothered to provide that information, I cannot provide a sensible answer.
no
how the force in each force pair related
They are convex polygons. They have four sides. They have four vertices. Each pair of opposite sides is equal. Each pair of opposite angles is equal.
Not necessarily.
1000/2 is one possible pair.
Each pair of opposite sides has equal slopes.
There is no equation, let alone a pair of them!
A statement that two ratios are equal is called a proportion. It can be expressed in the form ( \frac{a}{b} = \frac{c}{d} ), where ( a ), ( b ), ( c ), and ( d ) are numbers. This indicates that the relationship between the first pair of numbers is the same as the relationship between the second pair. Proportions are often used in solving problems involving similar figures, scaling, and comparisons.
A pair of ratios consists of two proportional relationships that compare two quantities. For example, if the ratio of apples to oranges is 3:2, it can be expressed as the pair of ratios 3:2 and 3/2. These ratios indicate that for every three apples, there are two oranges, maintaining a consistent relationship between the two quantities.