The energy of a quanta of frequency ${10}^{15}$ Hz and $\mathrm{h}=6.6\times {10}^{-34} \mathrm{J}-\sec$ will be:

1. $6.6\times {10}^{-19} \mathrm{J}$

$\mathrm{}$2.$6.6\times {10}^{-12} \mathrm{J}$

3. $6.6\times {10}^{-49} \mathrm{J}$

$\mathrm{}$4.$6.6\times {10}^{-41} \mathrm{J}$

The spectrum of radiation 1.0 x 10¹⁴ Hz is in the infrared region. The energy of one photon of this in joules will be:

1. $6.62\times {10}^{-48}$
2. $6.62\times {10}^{-20}$
3. $\frac{6.62}{3}\times {10}^{-28}$
4. $3\times 6.62\times {10}^{-28}$

A helium-neon laser produces monochromatic light of a wavelength of 667 nm. The power emitted is 9 mW. The average number of photons arriving per second on average at a target irradiated by this beam is:

1. $9\times {10}^{17}$

2. $3\times {10}^{16}$

3. $9\times {10}^{15}$

4. $3\times {10}^{19}$

A source S₁ is producing, 10¹⁵ photons per sec of wavelength 5000 Å. Another source S₂ is producing 1.02×10¹⁵ photons per second of wavelength 5100 Å. Then the ratio of the power of S₂ to the power of S₁ is equal to:

1. 1.00

2. 1.02

3. 1.04

4. 0.98

A 200 W sodium street lamp emits yellow light of wavelength 0.6 $\mathrm{\mu m}$. If it is 25% efficient in converting electrical energy to light, how many photons of yellow light does it emit per second?

1. $1.5\times {10}^{20}$

2. $6\times {10}^{18}$

3. $62\times {10}^{20}$

4. $3\times {10}^{19}$

Monochromatic light of frequency 6.0×10¹⁴ Hz is produced by a laser. The power emitted is 2×10^-3 W. What will be the average number of photons emitted by the source per second?

1. $5\times {10}^{15}$

2. $5\times {10}^{16}$

3. $5\times {10}^{17}$

4. $5\times {10}^{14}$