Answer:
1. Use the distance formula and midpoint formula
2a. Learn the properties of an orthocenter
2b. Write a conjecture and then verify if it's true for acute and right triangles
3. Prove that D is not equidistant from A to C
Step-by-step explanation:
You have to include a drawing that relates the distace between de towers and some angles.
I will use one that gives the angle from the base of Seafirst Tower to the top of Columbia tower as 53 degress.
This lets you calculate the distance between the towers, d, as
tan(53) = 954 / d => d = 954 / tan(53) = 718.89ft
The same drawing gives the angle from the the base of the Columbtia tower to the top of the Seafirst Tower as 27 degrees.
Tnen, tan(27) = height / d => height = d*tan(27) = 718.89*tan(27) = 366.29 ft
Answer: 366.29 ft
Answer:
11
Step-by-step explanation:
121/11=11
This would vary on the perspective of the solver. In this case, the solution would be
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
A A A B B B B C C C
such that Employee A would constitute 30%, Employee B would constitute 40% and Employee C would constitute 30% of the work.
I hope I was able to answer your question. Have a good day.
