Part A:
-Yes because the are have the same angles and are the same shape.
Part B:
-Line segment BC corresponda to line segment EF.
Part C:
-Angle D corresponds with angle F. They are on the same line.
Answer:
Rotation and Translation
Step-by-step explanation:
Incomplete question. The full question read;
The producer of the news station posted an article about the high school’s football championship ceremony on a new website. The website had 500 views after four hours. Create a table to show how many views the website would have had after the first, second, and third hours after posting if the website receives views at the same rate. How many views would the website receive after 5 hours?
Answer:
<u>625 views</u>
Step-by-step explanation:
<em>Remember,</em> we are told to <u>base our calculation on the assumption that the website receives views at the same rate.</u>
Hence, if after 4 hours there were 500 views, it means the average views per hour would be 500/4 = 125 views. So for every hour, there would be 125 added views to the total.
In other words,
First hour: <u>125 views</u>
Second hour:<u> </u><u>250 views (125 views + 125 views</u>)
Third hour: <u>375 views (250 views + 125 views)</u>
Fourth hour: <u>500 views (375 views + 125 views)</u>
Fifth hour:<u> 625 views (500 views + 125 views)</u>
Answer:
G. 
Step-by-step explanation:
Given that figure I and figure II are similar, it follows that the ratio of their corresponding side lengths are equal and the same.
Thus:

Therefore, the proportion that must be true is:
✔️
Answer:
2√2
Step-by-step explanation:
< C = 180-15-45 = 120°
AC/sin 45° = AB/sin 120°
AC = 2√3 × sin 45° / sin 120°
= 2√3 × ½√2 / ½√3
= 2√2