The light from the sun is found to have a maximum intensity near the wavelength of $470\text{nm}$. Assuming that the surface of the sun emits as a blackbody, calculate the temperature of the surface of the sun. Given: $b\left(\text{Wein's constant}\right)=0.288\text{cm}K$

Q. The light from the sun is found to have a maximum intensity near the wavelength of $470nm$. Assuming the surface of the sun as a black body, the temperature of the sun is __________.
[Wien's constant $b=2.898\times {10}^{-3}mK$]

Q. Solar radiation is found to have an intensity maximum neat the wavelength range of 470 nm. Assuming the surface of sun to be perfectly absorbing (a = 1), calculate the temperature of solar surface.

Q. The intensity of radiation emitted by the sun has its maximum value at a wavelength of $510\text{nm}$ and that emitted by the North Star has the maximum value at $350\text{nm}$. If these stars behave like blackbodies, then the ratio of the surface temperatures of the sun and North Star is

Q. The sun emits a light with maximum wavelength $510nm$ while another star emits a light with maximum wavelength of $350nm$. The ratio of surface temperature of sun and the star will be:

Q. The intensity of radiation emitted by the sun has its maximum value at a wavelength $510\text{nm}$ and that emitted by another star has the maximum value at $350\text{nm}$. If we treat them as black bodies, then the ratio of the surface temperature of the sun and the star is