1- peter
2-lia
3-kenny
4-jennie
5-harvey
6-joyce
7-rick
8-mark
To compute the distance between the points, we can apply the distance formula as shown below.

In which x₁ and x₂ are the x-coordinates and y₁ and y₂ are the y-coordinates of the two points. Thus, applying this with the segments AABB, AACC, and BBCC, we have



Now that we have the lengths of all the sides of ΔAABBCC, we can find the missing angles using the Law of Cosines.
Generally, we have

or

Hence, we have



Simplifying this, we have


Thus, from this, we can arrange the angles from smallest to largest: ∠CC, ∠AA, and ∠BB.
Answer: ∠CC, ∠AA, and ∠BB
9514 1404 393
Answer:
57°
Step-by-step explanation:
TD is a diameter, so arc TCD is 180°. Then arc CD is ...
CD = arc TCD -arc TC
CD = 180° -123°
arc CD = 57°
First convert it to a decimal number 127/1000/53/50
using the formula 127*50/1000*53 cancel 50 and 1000 reduce the fraction with 50 which is 127/20*53 which in total you get 127/1060 thats your final answer