Question

A Dano AB = 30am AC = CD, DE= BE dowme: CE-?

Answer 1

Ответ:

AC=AD DE=BD =00790 CD=ED

Answer 2

It appears you're describing a geometric problem involving points and line segments. Let's break down the information you've provided:

1. Dano AB = 30am: This statement suggests that the length of segment AB is 30 units of measurement (am).

2. AC = CD: This indicates that the length of segment AC is equal to the length of segment CD.

3. DE = BE: This statement means that the length of segment DE is equal to the length of segment BE.

Now, you want to find the length of segment CE. To do this, we need to analyze the information and use some geometric principles.

Since AC = CD, we can consider segments AC and CD as a single segment, let's call it AD. So, AD = AC + CD = 2AC.

Similarly, DE = BE, so we can consider segments DE and BE as a single segment, let's call it BD. So, BD = BE + DE = 2BE.

Now, let's look at the overall structure:

A --- B --- C | D | E

Since AB = 30am and BD = 2BE, we can express CE in terms of BE as follows:

CE = CD + DE = (AC - AD) + (BE - BD)

We know AC = CD and DE = BE, and we found that AD = 2AC and BD = 2BE. So,

CE = CD + DE = (CD - 2AC) + (BE - 2BE)

Now, plug in the information you have:

CE = 0 - AC - BE

Since AC = CD and DE = BE, we can substitute these values:

CE = 0 - AC - DE

Finally, since AC = CD and DE = BE, we have:

CE = 0 - AC - BE

So, CE is equal to the negative sum of the lengths of segments AC and BE. If you have the measurements of AC and BE, you can calculate CE using this formula.