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You can use ratios of adjacent sides to prove if two rectangles are similar by comparing to see if the ratios are the same

Q: How can you use ratios of adjacent sides to prove if two rectangles are similar?

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Corresponding angles are equal.The ratios of pairs of corresponding sides must all be equal.

Q.e.d.

to prove two triangles are similar, get 2 angles congruent

The side lengths of corresponding sides must all be in the same proportion to each other. So, for example, if you have a quadrilateral ABCD and you want to prove that it is similar to WXYZ, then you must show that all the side ratios are equal to each other. That is: AB/WX = BC/XY = CD/YZ = DA/ZW

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Corresponding angles are equal.The ratios of pairs of corresponding sides must all be equal.

Q.e.d.

prove any two adjacent triangles as congruent

Two triangles are similar if:two pairs of corresponding angles are equal, orone pair of angles is equal, and the ratios of the lengths of sides adjacent to the angles are the same, orthe lengths of the three pair of corresponding sides are in the same ratio.For the first point, if two angles of one triangle are equal to two of the other, then the third angles = 180 - sum of the two, must be equal.

Yes, it is one of the ways to prove a figure is a rhombus. If adjacent sides are congruent, then the figure is a rhombus.

well it depends on what square your talking about.

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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.

to prove two triangles are similar, get 2 angles congruent

The side lengths of corresponding sides must all be in the same proportion to each other. So, for example, if you have a quadrilateral ABCD and you want to prove that it is similar to WXYZ, then you must show that all the side ratios are equal to each other. That is: AB/WX = BC/XY = CD/YZ = DA/ZW

you can prove any one of these statements to prove that quadrilateral is a rectangle: -- Opposite sides are parallel and any one angle is a right angle. -- Opposite sides are equal and any one angle is a right angle. -- All four angles are right angles. -- Adjacent angles are complementary, and one of them is a right angle. -- Opposite sides are either equal or parallel, and area is equal to the product of two adjacent sides. -- Diagonals are equal.

Prous proposed this. he didn't prove it for all elements.His opponent was Berthollet who said he was wrongWe now know that the vast majority of compounds contain fixed whole number ratios of elements, but there are a few cases where there is some variability.