HELP!!!!

Two airplanes leave the airport. Plane A departs at a 44' angle from the runway, and plane B departs at a 40' from the runway Which plane was farther away from

the airport when it was 6 miles from the ground? Round the solutions to the nearest hundredth

Plane A because it was 8.64 miles away

Plane A because it was 8.34 miles away

Plane B because it was 7.83 miles away

Plane B because it was 9.33 miles away

Question 4 Multiple Choice Worth 1 points)

(05.02 MC)

A triangle was dilated by a scale factor of 4. If tan a' =

and FD measures 12 units, how long is EF?

Question 3 (Not Answered). Om

Ned Question

Previous Question

A. Since the airplanes fly at an angle to the runway, their direction forms a triangle with the runway with their height above the ground as the opposite of the angle and their distance from the airport as the hypotenuse.

So for airplane A with 44° angle of departure,

sin44° = y/h where y = height above the ground and h = distance from airport

So h = y/sin44° = 6/sin44° = 8.64 miles

So for airplane B with 40° angle of departure,

sin40° = y/H where y = height above the ground and H = distance from airport

So H = y/sin40° = 6/sin40° = 9.33 miles

Since airplane B is at 9.33 miles away from the airport whereas airplane A is 8.64 miles from the airport, airplane B is farther away.

B. We know that scale factor = new size/original size

Our scale factor = 4 and original size = 12 units. So,

new size = scale factor original size = 4 × 12 = 48 units.