In a time division multiplexing (TDM) system, consider a scenario where 10 different sources, each generating data at a rate of 1 Mbps, need to be multiplexed onto a single transmission line. If the TDM frame duration is 1 millisecond, what should be the transmission line's minimum bandwidth capacity to accommodate all the sources simultaneously?
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![In a time division multiplexing (TDM) system, consider a scenario where 10
different sources, each generating data at a rate of 1 Mbps, need to be
multiplexed onto a single transmission line. If the TDM frame duration is 1
millisecond, what should be the transmission line's minimum bandwidth
capacity to accommodate all the sources simultaneously?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbb2d5eb6-1837-4927-9aff-9d0953b47759%2F4e67daee-5292-4e1e-8945-90117ecbe18e%2Ffuf1pap_processed.jpeg&w=3840&q=75)
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- In my laboratory, if I notice my vacuum system has a leak to atmosphere, I use a mass spectrometer to find the leak. I connect my vacuum system to the mass spectrometer, and spray my systems walls with helium. If the mass spectrometer reads helium when I spray a particular wall of my system, I can pinpoint where the leak is. Suppose an ionized helium atom has a mass of 6.6 x 10^-27 kg and a speed of 4.4 x 10 ^5 m/s as it moves into the mass spectrometer. It moves perpendicular to a .75 T magnetic field on a circular path that has a .012-m radius. Determine whether the charge of the ionized atom is +e or +2e.O.1.(a) Draw an electui crait with 2elb 102 un seris 3veach, a shntch e 3Resistos The esictance laduis is is maleial is 25x1082m the O102 m the lingth y fid 0 the et102 102& 1se ae o a bttey giov minimum cuelnt Q. 2' Two lesistór be connected to obtain maximum ullent '(a) thow thoill lonnect the desistoncs wi éach cose (5) Abo fid ithe itotal cuerent i each case (a)How woill you e- 62 fud Ig Iq et2. エ '24VA cloud of atoms is excited by a laser pulse and then emits electromagnetic radiation, which is detected by a spectrometer. At the detector, the amplitude of the field is given by: E(t) = E0e-i[omega]0t - t/2[tao], where E0 is a compex constant, while [omega]0 and [tao] are real constants. a) Determine the detected time-dependent intensity I(t) = |E(t)|2. b) Determine the frequency resolved intensity I([omega]) = |E([omega])|2, where E([omega]) = The integral from 0 to infinity of E(t)*ei[omega]t dt. c) Determine the frequency [omega]max where I([omega]) attains its maximum, as well as the full width at half maximum [delta omega], defined by I([omega]max +/_ [delta omega]/2) = (1/2)I([omega]max). d) Sketch the time-dependent and frequency-resolved intensities I(t) and I([omega]). Image attached with the original formatting