The Doppler formula states that the ratio of the velocity of a source to the speed of light is equal to the ratio of the change in wavelength caused by the Doppler shift to the source wavelength, or $\frac { \gamma } { c } = \frac { \Delta \lambda } { \lambda }$
A spacecraft has yellow headlights which radiate 600nm photons, and is travelling toward a stationary observer. If the spacecraft is travelling at a velocity of 1% of the speed of light (0.01c), what will be the amount of the shift in wavelength observed (in nanometers)?

Question

The Doppler formula states that the ratio of the velocity of a source to the speed of light is equal to the ratio of the change in wavelength caused by the Doppler shift to the source wavelength, or $\frac { \gamma } { c } = \frac { \Delta \lambda } { \lambda }$ 
A spacecraft has yellow headlights which radiate 600nm photons, and is travelling toward a stationary observer. If the spacecraft is travelling at a velocity of 1% of the speed of light (0.01c), what will be the amount of the shift in wavelength observed (in nanometers)?

Quizplus · Accepted Answer

The Answer of The Doppler formula states that the ratio of the velocity of a source to the speed of light is equal to the ratio of the change in wavelength caused by the Doppler shift to the source wavelength, or $\frac { \gamma } { c } = \frac { \Delta \lambda } { \lambda }$ 
A spacecraft has yellow headlights which radiate 600nm photons, and is travelling toward a stationary observer. If the spacecraft is travelling at a velocity of 1% of the speed of light (0.01c), what will be the amount of the shift in wavelength observed (in nanometers)?

The Doppler Formula States That the Ratio of the Velocity γc=Δλλ\frac { \gamma } { c } = \frac { \Delta \lambda } { \lambda }cγ​=λΔλ​

The Doppler Formula States That the Ratio of the Velocity $\frac { \gamma } { c } = \frac { \Delta \lambda } { \lambda }$