MCP3909-I/SS Microchip Technology, MCP3909-I/SS Datasheet - Page 76

IC POWER METERING-1 PHASE 24SSOP

MCP3909-I/SS

Manufacturer Part Number
MCP3909-I/SS
Description
IC POWER METERING-1 PHASE 24SSOP
Manufacturer
Microchip Technology
Datasheets

Specifications of MCP3909-I/SS

Package / Case
24-SSOP (0.200", 5.30mm Width)
Input Impedance
390 KOhm
Measurement Error
0.1%
Voltage - I/o High
2.4V
Voltage - I/o Low
0.85V
Current - Supply
2.3mA
Voltage - Supply
4.5 V ~ 5.5 V
Operating Temperature
-40°C ~ 85°C
Mounting Type
Surface Mount
Meter Type
Single Phase
Operating Temperature Range
- 40 C to + 85 C
Mounting Style
SMD/SMT
Supply Voltage Range
4.5V To 5.5V
Digital Ic Case Style
SSOP
No. Of Pins
24
Interface Type
Serial, SPI
Supply Voltage Max
5.5V
Rohs Compliant
Yes
Lead Free Status / RoHS Status
Lead free / RoHS Compliant
For Use With
MCP3909EV-MCU16 - EVALUATION BOARD FOR MCP3909MCP3909RD-3PH1 - REF DESIGN MCP3909 3PH ENGY MTR
Lead Free Status / Rohs Status
Lead free / RoHS Compliant

Available stocks

Company
Part Number
Manufacturer
Quantity
Price
Part Number:
MCP3909-I/SS
Manufacturer:
MICROCHIP/微芯
Quantity:
20 000
MCP3909 / dsPIC33F 3-Phase Energy Meter Reference Design
DS51723A-page 76
FIGURE C-1:
C.2.1
Assuming that the average of a periodic signal in one cycle is g(t),
EQUATION C-1:
Make t = x/
EQUATION C-2:
where f(x) = g(x/
If the entire period sampling cannot be realized while a sampling frequency deviation
Δ exists, then:
EQUATION C-3:
We have:
EQUATION C-4:
The value of F
non--synchronous sampling error E = f(x)- F
As F
within the range of 0-2
1
(α) is function with 2
Basic Idea of Quasi-Synchronous Sampling
ω
, then,
1
(α) is a function of
ω
), and the period is 2π.
f x ( )
Quasi Synchronous Sampline.
π
, and it can be deduced that f(x) = F
---------------- -
2
π
π
g t ( )
1
V
+
as its period, its value may be averaged through integration
F
Δ
1
( )
=
g t ( )
α
(
2
π
-- -
T
1
0
=
+
α
Ts
=
T
0
Δ
---------------- -
2
T≠N*Ts
g
and also a function with 2π as its perod. The
)
----- -
2
π
t ( )dt
f x ( ) x
1
π
1
+
d
Δ
2
0
π
=
f x ( ) x d
(
1
α
---------------- -
2
(α).
1
-- -
T
π
+
1
+
2
α
(
π
TO
Δ
=
+
TO
Δ
+
(
f x ( )
α
)
T
f x ( ) x d
)
+
g
2
t ( )dt
α
π
+
© 2009 Microchip Technology Inc.
Δ
t
1
)
(α).
f x ( ) x
d

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