Skew lines do not lie in the same plane
Skew lines are lines that NEVER intersect, but are not parallel. Skew lines can be perpendicular, but is not limited to being perpendicular.
Answer:15 ft
Step-by-step explanation:
Given
The total perimeter needed is 
The available width of the room is 
Suppose l is the length of the room
So, the perimeter of a rectangle-shaped room is 
Putting values
Answer:
25
Step-by-step explanation:
She has 860 dollars after vacation
Answer:
C. 40.2°
Step-by-step explanation:
Cosine rule (real handy to remember): c² = a² + b² - 2·a·b·cos(γ)
If you don't know this yet, look it up but in short: c, a and b are the lengths of the sides of the triangle, the angle opposite side a is called α, for b it is β and for c it is γ. That's the convention I've always used anyway, you can call them whatever of course. Anyhow:
c² = a² + b² - 2·a·b·cos(γ)
⇒ |AC|² = |AB|²+|BC|²-2·|AB|·|BC|·cos(∠B)
⇒ |AC|²-|AB|²-|BC|² = -2·|AB|·|BC|·cos(∠B)
⇒ ( |AC|²-|AB|²-|BC|² ) / ( -2·|AB|·|BC| ) = cos(∠B)
⇒ ∠B = arccos( ( |AC|²-|AB|²-|BC|² ) / ( -2·|AB|·|BC| ) )
= arccos( ( 11²-16²-16² ) / ( -2·16·16 ) )
= 40.21101958°
≈ 40.2°
