B1. Fand 61 are В1. 1. Which of the parallelograms below are similar? Explain. 10 m 7.5 m 6 m 6 m 4.8 m Pa 8 m 52 52 68 E Type your ratios under B2 in the table and put in simplest form as well. fu langth of a long side to the length of a

Algebra and Trigonometry (6th Edition)
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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B1. Fand G1 are Similar
1. Which of the parallelograms below are similar? Explain.
10 m
7.5 m
6 m
B2.
G
4.8 m
Width
Length
(Long
side)
6 m
Long/Short
Ratio
E
8 m
52
Parallelogram
(Short
side)
52
68
10-1,25
125
1.25
8m
Type your ratios under B2 in the table and put in simplest form as well.
2. For each parallelogram, find the ratio of the length of a long side to the length of a
short side. How do the ratios compare?
10m
6.
4.8
7.5
all the parglit|O9ram have the sume raties 1.25.
G
1. Suppose you find the ratio of the lengths of adjacent sides, two sides that meet at a
vertex, in a rectangle. This ratio is equivalent to the ratio of the corresponding side
lengths in another rectangle. Are the figures similar? Explain your reasoning.
С1.
2. Suppose you find the ratio of the lengths of adjacent sides in a parallelogram. This
ratio is equivalent to the ratio of the adjacent sides in another parallelogram. Are the
figures similar? Explain.
3.
C2.
th
1.
Transcribed Image Text:B1. Fand G1 are Similar 1. Which of the parallelograms below are similar? Explain. 10 m 7.5 m 6 m B2. G 4.8 m Width Length (Long side) 6 m Long/Short Ratio E 8 m 52 Parallelogram (Short side) 52 68 10-1,25 125 1.25 8m Type your ratios under B2 in the table and put in simplest form as well. 2. For each parallelogram, find the ratio of the length of a long side to the length of a short side. How do the ratios compare? 10m 6. 4.8 7.5 all the parglit|O9ram have the sume raties 1.25. G 1. Suppose you find the ratio of the lengths of adjacent sides, two sides that meet at a vertex, in a rectangle. This ratio is equivalent to the ratio of the corresponding side lengths in another rectangle. Are the figures similar? Explain your reasoning. С1. 2. Suppose you find the ratio of the lengths of adjacent sides in a parallelogram. This ratio is equivalent to the ratio of the adjacent sides in another parallelogram. Are the figures similar? Explain. 3. C2. th 1.
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