Answer:
Not similar
Step-by-step explanation:
Two polygons are similar if their corresponding side lengths are proportional to each other. In other words, the ratio of their corresponding side lengths should be the same.
Let's find the ratio of the corresponding side lengths:
3/5 = 3/5
4/12 = 1/3
5/13 = 5/13
3/5 ≠ 4/12 ≠ 5/13
The ratio of their corresponding side lengths are not equal, therefore, the two polygons are not similar to each other.
D. The function shown on the graph has a smaller rate of change and a lower starting point. Sorry if incorrect i hope i helped.
1. You have that two sides of a triangle have lengths of 6 and 13. Then, by the <span>Triangle Inequality Theorem, you have:
a+b>c
a+c>b
b+c>a
3. Therefore, you have:
a=6
b=13
c<a+b
c<6+13
c<19
4. The difference between a and b should be lesser that c. Then
a-b<c
13-6<c
7<c
5. Therefore:
c=x
7<x<19
The correct answer is the option B: </span> B. 7<x<19<span>
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