The emissivity of the human skin is 97.0 percent. Use 35.0 °C for the skin temperature and approximate the humar body by a rectangular block with a height of 1.98 m, a width of 35.5 cm and a length of 26.5 cm. Calculate the power emitted by the human body. 1.311x10³ W You are correct. Your receipt no. is 157-4629 Previous Tries What is the wavelength of the peak in the spectral distribution for this temperature? 8.56x10^-5m Hint: Use Wien's displacement law. Submit Answer Incorrect. Tries 3/12 Previous Tries Fortunately our environment radiates too. The human body absorbs this radiation with an absorbance of 97.0 percent, só we don't lose our internal energy so quickly. How much power do we absorb when we are in a room where the temperature is 20.5 °C? 625.36W Hint: Use the Stefan-Boltzmann law again. Submit Answer Incorrect. Tries 1/12 Previous Tries How much energy does our body lose in one second? Submit Answer Tries 0/12

For CCI4, the viscosity at 0 ° C is 1.33 x 10-3 kg m-1 s-1 and the activation energy is 10.9 kJ mol-1? Estimate the viscosity at 30 ° C.

I Review I Constants Part A It is increasingly common to check a person for a fever by measuring the temperature of the forehead with a noncontact infrared thermometer. A person with a normal body temperature has a forehead temperature of about 33°C. This increases to 36°C or higher for a person who has a fever. In principle, an infrared thermometer could measure either the peak wavelength or the radiated power of the thermal emission because both depend on the object's temperature. What is the percent decrease in the peak wavelength if a person's forehead temperature increases from 33° C to 36° C? Express your answer as a percentage. ? % Submit Request Answer Part B The total radiated power depends on an object's surface area, but the radiated power per unit area depends on only the object's temperature and its emissivity. The emissivity of human skin is 0.97. What is the percent increase in the radiated power per unit area if a person's forehead temperature increases from 33°C to 36°…

Assume the intensity of solar radiation incident on the cloud tops of the Earth is 1 677 W/m². (a) Taking the average Earth-Sun separation to be 1.496 x 10¹1 m, calculate the total power radiated by the Sun. 4.905E26 x Your response is within 10% of the correct value. This may be due to roundoff error, or you could have a mistake in your calculation. Carry out all intermediate results to at least four-digit accuracy to minimize roundoff error. W (b) Determine the maximum value of the electric field in the sunlight at the Earth's location. kv/m (c) Determine the maximum value of the magnetic field in the sunlight at the Earth's location. μT