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Charra [1.4K]
3 years ago
6

A 100 MHz generator with Vg= 10/00 v and internal resistance 50 ohms air line that is 3.6m and terminated in a 25+j25 ohm load

Engineering
1 answer:
Lilit [14]3 years ago
4 0

The value of Vz at point z from the generator  = 17.748 ∠ -107.62°  V

<u>Given data :</u>

Internal resistance = 50 ohms

Vg = 10 ∠ 0° v

length of air line = 3.6 m

Terminating resistance = 25 + j25 Ω

<u />

<u>First step : Determine the </u><u>Total impedance </u>

Total Impedance ( z ) = Rin + Rline + Rl + jXl

                                   = 50 + 50 + 25 + j25  

                                   = 125 + j25  ≈ 127.47 ∠ 11.3°

<u></u>

<u>Next step : Determine the </u><u>curren</u><u>t in the circuit </u>

current ( I ) = Vg / z

                  =  ( 10∠0° v ) / ( 127.47 ∠ 11.3° )

                 = 0.0784 ∠ -11.3  amp

<u />

<u>Final step</u><u> : Determine the value of Vz at point z from the generator </u>

Vz = ( Vg + I * Ri ) - ( RI * I + Rline * I )

    = ( 10∠0° + 0.0784 ∠ -11.3  * 50 ) - ( 25 + j25  + 50 * 0.0784 ∠ -11.3 )

    = -5.37 - j16.91  ≈  17.748 ∠ -107.62°  V

Hence we can conclude that the value of Vz at point z form the generator 17.748 ∠ -107.62°  V

Learn more about voltage : brainly.com/question/11288970

Hello your question is incomplete below is the complete question

<u><em>A 100 MHz generator with Vg =10< 0 degree (v) and internal resistance 50-ohm is connected to a lossless 50-ohm air line that is 3.6m long and terminated in a 25+j25 (ohm) load. </em></u>

<u><em> Find (a) V(z) at a location z from the generate.</em></u>

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