Karamin Kashi: Me ke Nana?

فیلڈ: Karkashin Kuliya da Dukkana

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Amsa kuma a kan wasu AC da biyu na tsohon shirye-shirye. A nan, yadda haka, yawan shirye, tsarin shirye, da kuma tushen shirye suna amfani a cikin bayyana shirye mai tsawo.

A cikin babban tasirin, duka masu shirye su ne da tsari sama. Saboda haka, shirye mai tsawo ya kasance zama adadin duka. Amma waɗannan su ne a wurin polar—

$V_1 = 20 \angle 0^\circ$

$V_2 = 5 \angle 60^\circ$

A gaba, muna buƙata wannan wurin polar zuwa rectangular form. Kuma za ce—

$V_1 = 20 + j0$

$V_2 = 2.5 + j4.33$

A gaba, shirye mai tsawo ya kasance adadin X-components da Y-components (i.e. $V_1 + V_2$ )—

$V = 22.5 + j4.33$

Sai, buƙata rectangular form zuwa polar form, kuma za mu samu—

$V = 22.913 \angle 10.89^\circ$

A cikin tasirin na biyu, duka masu shirye su ne da tsari musamman. A nan, shirye mai tsawo ya kasance kusa duka shirye—

$V_2 = - ( 5 \angle 60^\circ ) = 5 \angle 300^\circ$

A gaba, muna iya adde duka $V_1$ da $V_2$ don tabbatar da shirye mai tsawo—

$V_1 = 20 \angle 0^\circ = 20 + j0$

$V_2 = 5 \angle 300^\circ = 2.5 - j4.33$

A gaba, muna buƙata wurin polar zuwa rectangular form. Kuma za ce—

Ba da kyau kuma kara mai rubutu!

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