Points A , B , and P are collinear points along a hillside. A blimp located at point Q is directly overhead point . Points A and B are 200 yd apart, and the angle of elevation (relative to the horizontal) from B to the blimp is 48 ° . The angle of elevation from point A farther down the hill to the blimp is 44 ° . a. To the nearest yard, approximate the distance between point A and the blimp and the distance between point B and the blimp. b. Find the exact height of the blimp relative to ground level (distance between P and Q ). c. Approximate the height from part (b).
Points A , B , and P are collinear points along a hillside. A blimp located at point Q is directly overhead point . Points A and B are 200 yd apart, and the angle of elevation (relative to the horizontal) from B to the blimp is 48 ° . The angle of elevation from point A farther down the hill to the blimp is 44 ° . a. To the nearest yard, approximate the distance between point A and the blimp and the distance between point B and the blimp. b. Find the exact height of the blimp relative to ground level (distance between P and Q ). c. Approximate the height from part (b).
Points
A
,
B
,
and
P
are collinear points along a hillside.
A
blimp located at point
Q
is directly overhead point . Points
A
and
B
are
200
yd
apart, and the angle of elevation (relative to the horizontal) from
B
to the blimp is
48
°
. The angle of elevation from point
A
farther down the hill to the blimp is
44
°
.
a. To the nearest yard, approximate the distance between point
A
and the blimp and the distance between point
B
and the blimp.
b. Find the exact height of the blimp relative to ground level (distance between
P
and
Q
).
Consider the functions f(x)=4x-1 and g(x)=sq root of -x+7. Determine
1. f o g(x)
2. Give the domain of f o g(x)
3. g o f (x)
4. Give the domain of g o f(x)
12. lim
h→0
√5x+5h -√5x
h
where x>0 is consta
Let f(x)=sq root of x+5 and g(x)=x2 -2.
1. The composite function g of f(x) =
2. The domain of g o f(x) in interval notation is
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, calculus and related others by exploring similar questions and additional content below.