Answer:
b no
Step-by-step explanation:
c^2 =
How can you use the segment addition postulate to show that AE=AB+BC+CD+DE
1 answer:
First, we differentiate the definition of a line and a line segment. A line is a series of points that are connect together which extend infinitely at both ends at straight directions. A line segment is a portion of a line. It does not extend infinitely because it has two points along the line as its ends.
Knowing the definition of a line and line segment, it would be easier to understand the Segment Addition Postulate. It states that in a line AC, if point B lies along the line, then that means that AB + BC = AC. The line segments within that line should add up together. Therefore, we can apply this postulate to line AE shown in the picture. Since points B, C, and D are in between the line, then that means <span>AE=AB+BC+CD+DE.</span>
Knowing the definition of a line and line segment, it would be easier to understand the Segment Addition Postulate. It states that in a line AC, if point B lies along the line, then that means that AB + BC = AC. The line segments within that line should add up together. Therefore, we can apply this postulate to line AE shown in the picture. Since points B, C, and D are in between the line, then that means <span>AE=AB+BC+CD+DE.</span>
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-12(-3) + 7
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First, simplify 12 × (-3) to get -36. / Your problem should look like:
Second, add 36 + 7. / Your problem should look like: 43
Answer: 43