Use De Broglie's wave equation to calculate the wavelength of an electron moving at the speed of light (299,800,000 m/s). What is the wavelength in PICOMETERS? Remember that there are 1012 pm in 1m. Wavelength must be converted to meters and frequency to Hertz before plugging in to the equation.
Use De Broglie's wave equation to calculate the wavelength of an electron moving at the speed...
What is the wavelength (in picometers) of an electron moving at a speed of 5.97 x 106 m/s? The mass of an electron is 9.109 x 10-31 kg ____ pm
Calculate the de Broglie wavelength of the following. (a) An electron moving at a speed of 1.04x103 ms (b) A proton moving at a speed of 1.04x10* m s1. (c) A baseball with a mass of 147 grams moving at a speed of 22.6 ms1 (a) Wavelength electron- (b) Wavelength proton = (c) Wavelength baseball-
Calculate the de Broglie wavelength of: a) an electron moving through air at the speed of sound (343 m/s in air). Mass of electron: 9.11x10-31 kg. λ = nm b) a 145-g baseball pitched at 105.1 miles per hour. (1.000 mile = 1609.34 m) λ = x 10a m a = Question 1 0/6 pts Calculate the de Broglie wavelength of: a) an electron moving through air at the speed of sound (343 m/s in air). Mass of electron: 9.11x10-31...
Question 5 Calculate the wavelength of the following subjects using de Broglie equation. (1) A baseball of 145 g and moving at a speed of 45 m/s (about 100 miles per hour) (2) An electron moving at a speed of 1.2 x 107 m/s (3) Which one of the above is likely to behave like a wave, such as interference and diffraction?
Calculate the de Broglie wavelength of a neutron (mn = 1.67493×10-27 kg) moving at one four hundredth of the speed of light (c/400). Calculate the velocity of an electron (me = 9.10939×10-31 kg) having a de Broglie wavelength of 279.0 pm.
If the De Broglie wavelength of an electron is equal to 400 nm calculate the velocity of the electron. Assume that the electron's speed is non-relativistic. Answer: 1832.42 m/s If the kinetic energy of an electron is 400 eV, calculate its De Broglie wavelength. For this non-relativistic electron you must first calculate its velocity from the general kinetic energy equation. Then you can find the De Broglie wavelength of the electron. I cannot figure out the second part, please explain!
Learning Goal: To understand de Broglie waves and the calculation of wave properties. In 1924, Louis de Broglie postulated that particles such as electrons and protons might exhibit wavelike properties. His thinking was guided by the notion that light has both wave and particle characteristics, so he postulated that particles such as electrons and protons would obey the same wavelength-momentum relation as that obeyed by light: λ=h/p, where λ is the wavelength, p the momentum, and h Planck's constant. Part...
Compare the de Broglie wavelength of an electron moving at 1.30x107 miles per hour (5.81x10 m/s) to that of a (31.3 m/s) and a proton with a speed of 1.30x107 miles per hour (5.81x10 m/s). Louis de Broglie Which region of the electromagnetic spectrum are each of these wavelengths near? A. Ultraviolet B. X-ray C. Gamma ray D. Smaller than 10-8 to 10-7 meters 10-11 to 10-8 meters 10-16 to 10-11 meters 10-20 meters. Cannot detect wave-like properties. Only particle-like...
What is the de Broglie wavelength (in meters) of a neutron traveling at a speed of 0.92 c? Since the neutron's speed is close to the speed of light (c), Special Relativity must be used when calculating the linear momentum (p). The mass of the neutron is 1.675 x 10-27 kg. Suppose that an alpha particle (mαα = 6.646 x 10-27 kg) has a kinetic energy of 75 keV. What is the alpha particle's speed (v) (in terms of "c")?...
13. Calculate the wavelength, in picometers of velocity of 655 m/s. length, in picometers of men atom traveling at a 14. The electron on a hydrogen atom moves from n=2 to n-6 energy level. Calculate the wavelength in nm of the photon involved in this process and indicate if the photon is emitted or absorbed. 15. Calculate the energy, in joules, and the wavelength, in meters, of a radio wave with a frequency of 104.3 MHz (megahertz).