A plane and a helicopter are both flying toward Clover City Airport. The plane is 1,200 miles from the airport, and it is flying at a constant speed of 510 miles per hour. The helicopter is 500 miles from the airport, and it is flying at a constant speed of 160 miles per hour.Which equation can you use to find h, the number of hours it will take for the plane and the helicopter to be the same distance from the airport?Choices:(A) 1,200−500h=510−160h(B) 1,200−510h=500−160hHow many hours will it take for the plane and the helicopter to be the same distance from the airport?Simplify any fractions.____ hours Get tutor helpA plane and a helicopter are both flying toward Clover City Airport. The plane is 1,200 miles from the airport, and it is flying at a constant speed of 510 miles per hour. The helicopter is 500 miles from the airport, and it is flying at a constant speed of 160 miles per hour.Which equation can you use to find h, the number of hours it will take for the plane and the helicopter to be the same distance from the airport?Choices:(A) 1,200−510h=500−160h(B) 1,200−500h=510−160hHow many hours will it take for the plane and the helicopter to be the same distance from the airport?Simplify any fractions.____ hours Get tutor helpA commercial airplane that is 1,500 miles into a 2,500-mile journey is traveling at 450 knots in still air when it picks up a tailwind of 150 knots (in the same direction). If h is the number of hours remaining in the airplane's flight, which of the following equations best describes the situation?1 knot =1.15 miles per hour (mph)Choose 1 answer:(A) 1,500+690h=2,500(B) 1,500+600h=2,500(C) 1,500−600h=2,500(D) 2,5000 Get tutor help