Respuesta :
Assuming that the figure referred to here is a straight line, then this means that point C, point D, and point E are all collinear. With points C and E located at the ends while point D is located in between point C and point E, such that:
C -------- D ------- E
With the given figure above, we can say the following expression:
CD + DE = CE
Since we are to find for CD, we rewrite the equation in terms of CD by transposing DE to the right side:
CD = CE – DE
Substituting the values:
CD = 17.1 – 8
CD = 9.1
Answer:
[tex]CD=9.1[/tex]
Step-by-step explanation:
Please find the attachment.
We have been given that D is between C and E. We are asked to find the length of CD.
Since point D is between C and E, so length of CD will be equal to length of CE minus length of DE.
[tex]CD=CE-DE[/tex]
[tex]CD=17.1-8[/tex]
[tex]CD=9.1[/tex]
Therefore, the length of segment CD is 9.1 units.
