- Berichten: 1
6 koplampwissermotoren testen
- Peter Beezemer
- Nieuw lid
-
Minder
Meer
28-11-2019 23:53 #1109303
door Peter Beezemer
6 koplampwissermotoren testen is gemaakt door Peter Beezemer
Gevonden in een doos in de garage
Wat is de beste manier om ze te testen ?
Zitten drie draadjes aan. Heb er in het verleden al eens eentje naar de koplampwissermotorenhemel gestuurd door sluiting te maken.
Iemand parate kennis hierover ?
grt
Peter
Wat is de beste manier om ze te testen ?
Zitten drie draadjes aan. Heb er in het verleden al eens eentje naar de koplampwissermotorenhemel gestuurd door sluiting te maken.
Iemand parate kennis hierover ?
grt
Peter
Graag Inloggen of een account aanmaken deelnemen aan het gesprek.
- V700 register
- Nieuw lid
-
Minder
Meer
29-11-2019 11:25 #1457909
door V700 register
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/>
SB = zwart = massa
Y = geel = 12V continu
R = rood = 12V geschakeld
Zwart aan massa, met 12V op rood kun je de motor testen.
Zwart aan massa, 12 V continu op geel, met een 12V puls op rood test je de motor + terugstelmechanisme
Ik heb zelf een motor gehad waarbij de diode defect was (misschien door testen?). Het motortje werkt dan wel, maar in de auto ingebouwd krijg je rare effecten. Op te lossen door eenvoudig rode draadje door te knippen en diode insolderen buiten de motor en alles werkt weer.
Beantwoord door V700 register in topic Schemaatje
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" />
SB = zwart = massa
Y = geel = 12V continu
R = rood = 12V geschakeld
Zwart aan massa, met 12V op rood kun je de motor testen.
Zwart aan massa, 12 V continu op geel, met een 12V puls op rood test je de motor + terugstelmechanisme
Ik heb zelf een motor gehad waarbij de diode defect was (misschien door testen?). Het motortje werkt dan wel, maar in de auto ingebouwd krijg je rare effecten. Op te lossen door eenvoudig rode draadje door te knippen en diode insolderen buiten de motor en alles werkt weer.
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29-11-2019 18:46 #1457913
door Peter Beezemer
Beantwoord door Peter Beezemer in topic Aha
Reuze dank.
Hiermee zal het lukken.
Nog even kijken of de kleuren draden overeenkomen.
Volvo wilde nog wel eens van kleurtjes wisselen.
Maar het idee achter de schakeling is wel duidelijk.
Hiermee zal het lukken.
Nog even kijken of de kleuren draden overeenkomen.
Volvo wilde nog wel eens van kleurtjes wisselen.
Maar het idee achter de schakeling is wel duidelijk.
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29-11-2019 18:53 #1457914
door Peter Beezemer
Beantwoord door Peter Beezemer in topic Het gaat mij denk ik eerder
om de kleuren draadjes die aan de wissermotor zitten en niet de kleuren die vanaf de auto komen.
Die motoren heb ik op de werkbank liggen en ik heb een 12 v testaccu.
Dan kom ik uit op SB ( black) op -
Bruin/Oranje op geschakelde +
en nog een nu onbekende kleur op + continu
Dat is wat ik ervan bak nu.
Die motoren heb ik op de werkbank liggen en ik heb een 12 v testaccu.
Dan kom ik uit op SB ( black) op -
Bruin/Oranje op geschakelde +
en nog een nu onbekende kleur op + continu
Dat is wat ik ervan bak nu.
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02-12-2019 11:25 #1457942
door V700 register
Beantwoord door V700 register in topic Aan de auto (vlgs schema):
Aan de auto (vlgs schema):
zwart: massa
geel: 12V continu
bruin/oranje: 12V geschakeld
Aan de koplampwissermotor:
zwart: massa
geel: 12V continu
rood: 12V geschakeld
zwart: massa
geel: 12V continu
bruin/oranje: 12V geschakeld
Aan de koplampwissermotor:
zwart: massa
geel: 12V continu
rood: 12V geschakeld
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02-12-2019 17:57 #1457943
door Peter Beezemer
Beantwoord door Peter Beezemer in topic Yep
Zo had ik hem ook ondertussen.
Helaas alle 6 naar het hiernamaals vertrokken al.
Helaas alle 6 naar het hiernamaals vertrokken al.
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02-12-2019 18:33 #1457944
door Jerry Stam (GAST)
Beantwoord door Jerry Stam (GAST) in topic Dit
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02-12-2019 18:37 #1457945
door Peter Beezemer
Beantwoord door Peter Beezemer in topic Klopt .
Dankjewel voor de tip.
Heb eerder wel eens die dingen opengehad en weer werkend gekregen.
Iets voor de winterdag en als ik zin heb, Als ik er twee werkend krijg zou het al leuk zijn.
Heb eerder wel eens die dingen opengehad en weer werkend gekregen.
Iets voor de winterdag en als ik zin heb, Als ik er twee werkend krijg zou het al leuk zijn.
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