Agilent Technologies Agilent 4396B Instrukcja Użytkownika Pobierz pdf (Strona 19)

IYI – θ accuracy

IYI accuracy Y

= A + (B x IY

I + C/IY

I ) x 100[%]

θ accuracy θ

= sin

–1

/100)

Where, IY

I is IYI measured. A, B, and C are obtained from Figure 9.

R – X accuracy (depends on D)

Accuracy D ≤ 0.2 0.2 < D ≤ 5 5 < D

±X

x X

/100[Ω]R

/cosθ [%] R

[%]

[%] X

/sinθ [%] ±R

x X

/100[Ω]

Where,

D can be calculated as: R/X, or

R/(2πf x L

), or

R x 2πf x C

θ can be calculated as: tan

–1

(X/R), or

tan

–1

(2πf x L

/R), or

tan

–1

(1/(R x 2πf x C

))

= A + (B/lR

l + C x lR

l) x 100 [%]

= A + (B/lX

l + C x lX

l) x 100 [%]

and X

are the measured R and X,

respectively. A, B, and C are obtained from Figure 9.

G – B accuracy (depends on D)

Accuracy D ≤ 0.2 0.2 < D ≤ 5 5 < D

±B

x B

/100[S] G

/cosθ [%] G

[%]

[%] B

/sinθ [%] ±G

x G

/100[S]

Where,

D can be calculated as: G/B, or

G/(2πf x C

), or

G x 2πf x L

θ can be calculated as: tan

–1

(B/G), or

tan

–1

(2πf x C

/G), or

tan

–1

(1/(G x 2πf x L

))

= A + (B/lG

l + C x lG

l) x 100 [%]

= A + (B/lB

l + C x lB

l) x 100 [%]

and B

are the measured R and B,

respectively. A, B, and C are obtained from Figure 9.

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