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everything maths and science - C2B2A

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ekend as die ekwivalente weerst<strong>and</strong>.<br />

Ekwivalente weerst<strong>and</strong> vir resistors in serie verbind<br />

In ’n stroombaan waar die resistors in serie verbind is, is die ekwivalente weerst<strong>and</strong><br />

eenvoudig die som van die weerst<strong>and</strong>e van al die resistors.<br />

DEFINISIE: Ekwivalente weerst<strong>and</strong> in ’n serie stroombaan<br />

Vir n resistors in serie is die ekwivalente weerst<strong>and</strong>:<br />

Rs = R1 + R2 + R3 + ...+ Rn<br />

Kom ons pas dit in die volgende stroombaan toe.<br />

Die resistors is in serie, dus:<br />

R1=3 Ω<br />

A B<br />

D<br />

9V<br />

R3=5 Ω<br />

C<br />

R2=10 Ω<br />

Rs = R1 + R2 + R3<br />

=3Ω+10Ω+5Ω<br />

= 18 Ω<br />

Sien simulasie: 27BM op www.<strong>everything</strong><strong>science</strong>.co.za<br />

Sien video: 27BN op www.<strong>everything</strong><strong>science</strong>.co.za<br />

Ekwivalente weerst<strong>and</strong> vir resistors wat parallel verbind is<br />

In ’n stroombaan waar die resistors parallel verbind is word die ekwivalente weerst<strong>and</strong><br />

gegee deur die volgende definisie.<br />

DEFINISIE: Ekwivalente weerst<strong>and</strong> in ’n parallelstroombaan<br />

Vir n resistors in parallel is die ekwivalente weerst<strong>and</strong>:<br />

1<br />

Rp<br />

= 1<br />

+<br />

R1<br />

1<br />

+<br />

R2<br />

1<br />

+ ...+<br />

R3<br />

1<br />

Rn<br />

Hoofstuk 11. Elektriese stroombane<br />

385

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