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Name ___ Date ___ Class ___ LESSON84Practice A Applying Properties of Similar TrianglesFill in the blanks to complete each theorem. 1. If a line parallel to a side of a triangle intersects the other
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How to fill out ratio in similar triangles

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How to fill out ratio in similar triangles

01
Identify the two similar triangles.
02
Choose a reference point on each triangle. This point will be used to compare the corresponding sides.
03
Measure the lengths of the corresponding sides in both triangles.
04
Divide the length of one side in the first triangle by the length of the corresponding side in the second triangle.
05
Repeat this process for all corresponding sides to obtain the ratios.

Who needs ratio in similar triangles?

01
Students studying geometry and trigonometry.
02
Architects and engineers involved in designing structures.
03
Surveyors and map makers.
04
Anyone interested in understanding the relationships between similar triangles.
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The ratio in similar triangles refers to the proportional relationship between the lengths of corresponding sides of the triangles. In similar triangles, the ratios of the lengths of corresponding sides are equal.
In the context of mathematical study, no one is required to file a ratio. However, in official reporting or educational settings, students or individuals studying geometry may need to demonstrate understanding by outlining the ratios.
To fill out the ratio in similar triangles, identify the lengths of corresponding sides from both triangles and express them as a fraction, ensuring to maintain the same order of corresponding sides.
The purpose of the ratio in similar triangles is to establish and demonstrate the constant proportional relationship between the triangles, which can be used to solve for unknown lengths and understand geometric properties.
The information to report on the ratios in similar triangles includes the lengths of corresponding sides and the calculated ratio itself, often expressed in the form of a fraction.
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