If a bright flashlight has a light intensity of 15.0 candela at a distance 1.00m from the lens, what is the intensity of the flashlight 100.0 m from the lens? Answer I, = 0.0015 candela. The intensity of the radio signal is 0.120 W/m at a distance of 16.0 m from a transmitter. What is the intensity of the signal at a distance of 4.00 m from the same transmitter? Answer 1.92 W/m.
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- Suppose the maximum safe average intensity of microwaves for human exposure is taken to be 1.00 W/m2. If a radar unit leaks 10.0 W of microwaves (other than those sent by its antenna) uniformly in all directions, how far away, ?min, must you be to be exposed to an average intensity considered to be safe? Assume that the power spreads uniformly over the area of a sphere with no complications from absorption or reflection. ?min= m What is the maximum electric field strength ?0 at this distance? The permittivity of free space is ?0=8.854×10−12 C2/(N·m2). The speed of light is ?=3.00×108 m/s. ?0= V/m Note: Early radar units leaked more than modern ones do. This caused identifiable health problems, such as cataracts, for people who worked near them.Electromagnetic waves are traveling in the vacuum of space. Calculate the wavelengths of these electromagnetic waves with the following frequencies. (Enter the first wavelength in pm and the second wavelength in cm.) (a) 8.00 x 1019 Hz pm (a) 5.50 x 109 Hz cm Need Help? Read ItAn intense light source radiates uniformly in all directions. At a distance of 5.0m from source, the radiation pressure on a perfectly absorbing surface 9 micro pascals. What is the total average power output of the source?
- Assume the mostly infrared radiation from a heat lamp acts like a continuous wave with wavelength 1.50 µm. (a) If the lamp's 205 W output is focused on a person's shoulder, over a circular area 24.0 cm in diameter, what is the intensity in W/m2? 2266.9 W/m2 (b) What is the peak electric field strength in kV/m? 0.924 X kV/m (c) Find the peak magnetic field strength in µT. 3.08 X µT (d) How long will it take in seconds to increase the temperature of the 3.80 kg shoulder by 2.00°C, assuming no other heat transfer and given specific heat is 3.47 x 103 J/(k • °C)? 128.64The intensity of a particular TV station’s signal is I =1.01 x 10^(-13) W/m^2 when it arrives at a 28-cm diameter satellite TV antenna. A) Calculate the total energy received by the antenna during 5.0 hours and 40 minutes of viewing this station’s programs. B)What is the amplitude of the field of the EM waves? (E field)VHF, or very high frequency, refers to radio frequency electromagnetic waves in the range 30 to 300 MHz. In the U.S., television stations broadcast channels 2 through 13 in the VHF range between 54.0 MHz and 216 MHz, with ranges 72.0 to 76.0 MHz and 88.0 to 174 MHz not utilized for TV broadcasting. Each channel has a frequency width of 6.00 MHz. The table below gives the lower and upper frequency of each channel. Channel Lower edge (MHz) Upper edge (MHz) 2 3 4 5 6 7 8 9 10 11 12 13 54 60 66 76 82 174 180 186 192 198 204 210 m m m m 60 66 m 72 m 82 88 180 186 (a) Calculate the broadcast wavelength range for channel 2. (Enter your answers from smallest to largest, in m.) smallest value largest value 192 198 204 (b) Calculate the broadcast wavelength range for channel 3. (Enter your answers from smallest to largest, in m.) smallest value largest value 210 216 (c) Calculate the broadcast wavelength range for channel 5. (Enter your answers from smallest to largest, in m.) smallest value…
- Suppose the maximum safe intensity of microwaves for human exposure is taken to be 1.81 W/m2. If a radar unit leaks 10.0 W of microwaves (other than those sent by its antenna) uniformly in all directions, how far away must you be to be exposed to an intensity considered to be safe? Assume that the power spreads uniformly over the area of a sphere with no complications from absorption or reflection. (Note that early radar units leaked more than modern ones do. This caused identifiable health problems, such as cataracts, for people who worked near them.)From a local TV station transmitter, a sinusoidal, plane electromagnetic wave is normally incident on an open window that has an area of 0.510m2. The wave travels to the right in the positive x-direction at the speed of light c and the window is thus perpendicular to the x-axis. See the schematic. Suppose the three electric field components have wave functions: EX = 0 EY = Emsin(kx-ωt) EZ = 0 See the axes below. At the moment shown the electric field - indicated by the vertically upward arrow - points in the positive y direction. Assume the field magnitude Em = 0.01000 V/m. The Erms (root mean square) of the electric field would thus be Erms = 0.00707 V/m. (a) At the moment shown above, in what direction does the magnetic field point? Indicate this direction by drawing a symbol near the z-axis. (b) Compute the numerical value of amplitude Bm of the magnetic field component pointing in the direction you found.Please help with A, B, and C
- A 4.25 m diameter university communications satellite dish receives TV signals that have a maximum electric field strength (for one channel) of 7.5 μV/m . (a) What is the intensity of this wave in W/m2? (b) What is the power received by the antenna in W? (c) If the orbiting satellite broadcasts uniformly over an area of 1.50 × 1013 m2 (a large fraction of North America), how much power does it radiate in W?Consider electromagnetic waves propagating in air. Determine the frequency of a wave with a wavelength of 5.30 nm f = 5.66x10¹6 Hz Submit Previous Answers ✓ Correct Part D What is the wavelength (in meters) of gamma rays of frequency 6.53x1021 Hz ? Π| ΑΣΦ C ? λ = Submit m Request Answer Part E What is the wavelength (in nanometers) of gamma rays of frequency 6.53×1021 Hz ? ΠΙ ΑΣΦ C λ = nmProblem: A 3.46m diameter university communications satellite dish receives TV signals that have a maximum electric field strength (for one channel) of 7.87μV/m Part a: What is the intensity, in watts per squared meter, of this wave? Part b: What is the power, in watts, received by the antenna? part c: If the orbiting satellite broadcasts uniformly over an area of 1.50×1013m2(a large fraction of North America), how much power, in watts, does it radiate?