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www.johansondielectrics.com
Tanceram® chip capaciTors
TANCERAM
®
chip capacitors can replace tantalum capacitors
in many applications and offer several key advantages over
traditional tantalums. Because Tanceram
®
capacitors exhibit
extremely low ESR, equivalent circuit performance can often
be achieved using considerably lower capacitance values.
Low DC leakage reduces current drain, extending the battery
life of portable products. Tancerams
®
high DC breakdown
voltage ratings offer improved reliability and eliminate large
voltage de-rating common when designing with tantalums.
AdvAntAges
• Low ESR • Low DC Leakage
• Higher Surge Voltage • Non-polarized Devices
• Reduced CHIP Size • Improved Reliability
• Higher Insulation Resistance • Higher Ripple Current
0.01
0.1
1
10
0.001 0.01 0.1 110 100
ESR (Ohms)
Frequency (MHz)
Typical ESR Comparison
1.0 μF / 16V Tantalum
1.0 μF / 16V TANCERAM
0%
25%
50%
75%
100%
0 100 200 300 400 500
% Distribution
DC Breakdown Voltage
Typical Breakdown Voltage Comparison
1.0 μF / 16V
Tantalum
1.0 μF / 16V TANCERAM
ApplicAtions
• Switching Power Supply Smoothing (Input/Output) • Backlighting Inverters
• DC/DC Converter Smoothing (Input/Output) • General Digital Circuits
How to order tAncerAM®
Part number written: 100R15X106MV4E
100 R15 X 106 M V4E
VOLTAGE SIZE DIELECTRIC CAPACITANCE TOLERANCE TERMINATION MARKING PACKING
100 = 10 V
160 = 16 V
250 = 25 V
500 = 50 V
101 = 100 V
X = X5R
1st two digits are
significant; third digit
denotes number of
zeros.
105 = 1.00 µF
476 = 47.0 µF
107 = 100 µF
M = ±20%
with 100% Tin
Plating (Matte)
T = SnPb*
(*available on
select parts)
E Plastic 7”
T Paper 7”
Tape specifications
conform to EIA RS481