If line n bisects CE¯¯¯¯¯¯¯¯
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, Find CD. You must show all your work in order to receive full credit.

To find CD, we can use the property of a bisector that states that it divides the segment it bisects into two congruent parts.
Since line n bisects CE, this means that CD and DE are congruent.
Therefore, CD = DE.
So, to find CD, we need to find the length of DE.
But we don't have any information about DE in the given problem.
Therefore, we cannot determine the length of CD.
x+6 4x-21
To find the value of x, we can set the expressions equal to each other and solve for x:
x + 6 = 4x - 21
Subtract x from both sides:
6 = 3x - 21
Add 21 to both sides:
27 = 3x
Divide both sides by 3:
x = 9
Therefore, the value of x is 9.
To find CD, we need more information or specific measurements in the problem. Could you provide any additional information or measurements?
To find CD, we need to use the property that a line bisects a line segment into two equal parts.
Let's analyze the given information:
- Line n bisects segment CE into two equal parts.
- We need to find the length of CD.
Since line n bisects segment CE, it means that CE is divided into two equal parts, and CD is one of those parts. Let's call the point where line n intersects CE as point D.
To find CD, we can use the property that when a line bisects a line segment, it divides the segment into two equal parts.
So, CD = DE.
Now, we need to utilize this property to find the length of CD. However, we are missing some key information such as the lengths of CE and DE, or any other measurements.
If you have additional information or measurements, please provide them, and I will guide you through the calculation.