In the graph below, figure I undergoes a sequence of rotations, reflections, translations, and dilations to transform to figure
II.
The figures show that two-dimensional figures are ____ to one another, if the first figure undergoes a series of transformations.
A.similair
B. congruent
Can the relationship between figure I and figure III be defined the same way?
A.No
B.Yes
The figures show that two-dimensional figures are ____ to one another, if the first figure undergoes a series of transformations.
A.similair
B. congruent
Can the relationship between figure I and figure III be defined the same way?
A.No
B.Yes
1 answer:
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Answer:
140
Step-by-step explanation:
We have been given two fractions and
. We are asked to find the least common denominator of both fractions.
To find the least common denominator of both fractions, we will find least common multiple of 20 and 28.
Prime factorization of 20:
Prime factorization of 28:
Least common multiple of 20 and 28 would be: .
Therefore, the least common denominator of both fractions would be 140.