Skip to main content
Post Closed as "Not suitable for this site" by BioPhysicist, Matt Hanson, John Rennie
added 2 characters in body; edited tags; edited title
Source Link
Qmechanic
  • 213.1k
  • 48
  • 590
  • 2.3k

a A relativistic fly flies at 0$0.7c7c$ in the same direction as a car traveling at 0$0.8c8c$. What will the speed of the fly be according to the driver?

a relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. According to the driver of the car, how quickly will the fly approach the car?

A relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. According to the driver of the car, how quickly will the fly approach the car?

To solve this problem, I applied the relativistic velocity addition formula: $$ u' = \frac{u - v}{1 - \frac{uv}{c^2}} $$

where u = 0.7c and v = 0.8c. The answer that I get is 0.23c. however, the answer in my book is 0.96c. I was wondering which answer is correct, as I think the book's answer could be wrong.

a relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. What will the speed of the fly be according to the driver?

a relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. According to the driver of the car, how quickly will the fly approach the car?

To solve this problem, I applied the relativistic velocity addition formula: $$ u' = \frac{u - v}{1 - \frac{uv}{c^2}} $$

where u = 0.7c and v = 0.8c. The answer that I get is 0.23c. however, the answer in my book is 0.96c. I was wondering which answer is correct, as I think the book's answer could be wrong.

A relativistic fly flies at $0.7c$ in the same direction as a car traveling at $0.8c$. What will the speed of the fly be according to the driver?

A relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. According to the driver of the car, how quickly will the fly approach the car?

To solve this problem, I applied the relativistic velocity addition formula: $$ u' = \frac{u - v}{1 - \frac{uv}{c^2}} $$

where u = 0.7c and v = 0.8c. The answer that I get is 0.23c. however, the answer in my book is 0.96c. I was wondering which answer is correct, as I think the book's answer could be wrong.

edited tags
Link
PM 2Ring
  • 13k
  • 4
  • 35
  • 65
Source Link

a relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. What will the speed of the fly be according to the driver?

a relativistic fly flies at 0.7c in the same direction as a car traveling at 0.8c. According to the driver of the car, how quickly will the fly approach the car?

To solve this problem, I applied the relativistic velocity addition formula: $$ u' = \frac{u - v}{1 - \frac{uv}{c^2}} $$

where u = 0.7c and v = 0.8c. The answer that I get is 0.23c. however, the answer in my book is 0.96c. I was wondering which answer is correct, as I think the book's answer could be wrong.