Brainscape's Knowledge GenomeTM

Browse over 1 million classes created by top students, professors, publishers, and experts.


See full index

GCSE Design and Technology > Electronics > Flashcards

Electronics Flashcards

You may prefer our related Brainscape-certified flashcards:
GCSE Geography - AQA flashcards GCSE Religious Studies - Edexcel Route B flashcards GCSE Religious Studies - Eduqas Route A flashcards GCSE Religious Studies - Edexcel Route A flashcards GCSE Religious Studies - Eduqas Route B flashcards
1
Q

Draw a simple systems diagram
Also known as?

A

Input —> Process —–> Output
Open loop control system

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
2
Q

Name 2 different types of sensing components that could be used as an input for an electronic cicuit

A

LDR
Themistor

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
3
Q

Draw the symbol for an LDR

A

https://startingelectronics.org/beginners/components/LDR-photoresistor/LDR-photoresistor-symbol.png

image on the right

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
4
Q

Draw the symbol for a thermistor

A

https://electronicscoach.com/wp-content/uploads/2018/05/symbol.jpg

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
5
Q

What does PTC stand for when using thermistors

A

PTC stands for Positive Temperature Coefficient

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
6
Q

Describe how a thermistor works if it has a positive PTC

A

If a thermistor has a positive PTC then as the temperature increases, the resistance of the thermistor also increases

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
7
Q

Describe how a thermistor works if it has a negative PTC

A

If a thermistor has a negative PTC then as the temperature increases, the resistance of the thermistor decreases

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
8
Q

State 3 different uses for switches and pressure sensors

A

They can be used to:
turn something on
know if something has clodes
stop a machine if a guard is opened

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
9
Q

What is a microcontroller

A

A small controller within a single integrated circuit

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
10
Q

State 4 places where you might find microcontrollers

A

Rocket switches
Microswitch
Push-to-make switch
Pressure-pad switch

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
11
Q

Name 2 different visual outputs that could be used in an electronic circuit

A

Lamps
LEDs (Light emitting diodes)

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
12
Q

Name 2 audible outputs that could be used in an electronic circuit

A

A buzzer
A loud speaker

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
13
Q

What are the 2 types of buzzer called

A

Electromechanical buzzers
Piezoelectric buzzers

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
14
Q

What do the initials WEEE stand for

A

Waste Electrical and Electronic Equipment

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
15
Q

Draw the symbol for the WEEE organisation

A

https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQb7qMr44hU0D9RXHlwv8UpfC7bEqyXFQY1fgt0CR_xScqZSl2fS3Bh8WN8LOoe7ZbbB_s&usqp=CAU

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
16
Q

Give 2 reasons why it is bad to place batteries in land fill sites

A

The harmful chemicals released by batteries when they start decomposing may leak out of the battery and end up in rivers, streams, our water supplies or those of surrounding wildlife

When the batteries start decomposing, the harmful chemicals contained inside the battery can leak in the form of gases and contribute to the greenhouse effect

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
17
Q

Value of resistors
1K
1M
2K2

A

1000
1,000,000
2,200

How well did you know this?
1
Not at all
2
3
4
5
Perfectly
18
Q

Explain what is meant by the preferred value series

A

Even though it is possible to produce every value of resistor, it would not be practical to make and stock every value.
Instead, manufactures produce a range of resistors in a series of preferred values

19
Q

What is the E12 series

A

One range of preferred values is the E12 series
It is called the E12 series because there are 12 values spread evenly as possible across each range in value to the power of 10.
E.g. if an engineer wanted a 260 ohm resistor they would choose the closest value from the E12 series - a 270 ohm resistor
The nearest value is never more than10% away from the value required. This keeps resistor costs as low as possible

20
Q

How many farads in a microfarad

A

10 ^-6

21
Q

How many farads in a nanofarad

A

10^-9

22
Q

How many farads in a picofarad

A

10^-12

23
Q

One manufacturing format for making intergrated circuits is DIL
What does DIL stand for

A

Dual in-line

24
Q

Draw the pin layout for an 8-pin DIL PIC( Programmable interface controller)

A

https://slideplayer.com/5721842/19/images/slide_1.jpg

25
Q

What does
PIC
PCB
LED
LDR stand for

A

PIC - Peripheral Interface Controller
Printed Circuit Board
Light emitting diode
Light dependent resistor

26
Q

Draw the graph to show resistance against light intensity

A

Resistance on y-axis
Light intensity on x-axis
Curve going down (1/2 of U)

27
Q

Name the conductive pure metal usually found on circuit boards

A

Copper

28
Q

What is the non-conductive circuit board made out of

A

Glass-reinforced polymer

29
Q

PCBs can be produced by machines removing unwanted conductive metal
What does CNC stand for

A

Computer Numerically Controlled

30
Q

What size of high speed steel twist drill bit is needed when drilling holes for components on a PCB

A

1mm

31
Q

List 3 dangers when soldering a PCB in a school workshop

A

Soldering can produce humes
The solder can ‘spit’
The metal section of the soldering irons is very hot (400 degrees)

32
Q

What is the unit of capitance

A

Farad

33
Q

What does a capacitor do

A

A capacitor stores electric charge

34
Q

What is a micro firad

A

1 millionth of a Farad (1 μF)

35
Q

What is a nanofarad

A

1 thousand millionth of a Farad (1nF)

36
Q

What is a picofarad

A

1 million millionth of a Farad (1pF)

37
Q

What is the tolerance percentage of resistors with a gold and silver band

A

Gold - + or - 5%
Silver + or - 10%

38
Q

Calculate the total capacitance of the following capacitors soldered in parallel on a PCB
C1: 100 microfarads
C2: 100 microfarads

A

C total = C1 + C2
C total = 100 + 100
C total = 200 μF

39
Q

Draw a push to make switch

A

data:image/jpeg;base64,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

40
Q

Draw a push to break switch

A

data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAoHCBQVFBcSFBQXFxcYFxoZGBgXGhkcFxoaGhoZGRgdGRkdIy4jGh0rIRgaJDckKS0vMzMzGiI4PjgwPSwzMy8BCwsLBgYGDwYGDy8cFRwvLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vL//AABEIALgBEgMBIgACEQEDEQH/xAAcAAEAAgMBAQEAAAAAAAAAAAAABQYBAwQHAgj/xABFEAACAQMCBAMEBAsGBQUAAAABAgMABBESIQUGEzEiQVEUMmFxByOBkRUzQkNSVGJykpPSFlVjobHTJFNzgtE0lKPC8P/EABQBAQAAAAAAAAAAAAAAAAAAAAD/xAAUEQEAAAAAAAAAAAAAAAAAAAAA/9oADAMBAAIRAxEAPwD2alKxmgzWDUPLfXYYhbQMudm6yjI9cY2r5/CF7+pL/PT+mg5eP8Gtnkhd7eFnedQzNGhZhofZiRkjYVOWdpHEnTjREQEkKihVGTk4Ubd6gr6W9kMRFmo6cgc/XpvhWGPd/arqF9efqS/z0/poJylQn4Qvf1Jf56f013WM0rKTLEImzsA4fI9cgD7qDtpWBWaBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSuS+kkVMxx9Rs+6WC7fM1H+33v6kv89P6aCazWa/Pf0pcy3xvGgcvAkaqVjRzpbUoYuWXGs74+GnHrXon0P8YnubJjOxcxylEdveZdKnc/lY1EZ+FBf6zWqWMMpVhkMCCPgRgiqta8vWou5U6Q0pFCyjU+AS0uSBqx+SPuoLdSsCvNPpo43c29vCkDNGsruJHXZsKo0oG8tWon18Hpmg9LzWa8G+iPmO99oe3XXcRlC5V5MaWBGGDtnGc4x5/ZXr34Qvf1Jf56f00E3So5LubAzBg43HVXY+dKDnPF5v1C5/itf96qZ9JfN93b2y9K3lt2kfR1JDAcDTkhOnI+D8SBV9Ti9uzmJZ4jIM5QSIXGk4bK5yMefpXLxi3tLqLozmKSORS4BZd1XBLoc9hkeIdsig8m+ifnC9lvltppHmjkVyde5QquoMD6bacftV7lVD4Na8K4cEmtTGyzS9FpuqrhPq3k8UjNhV+q7epFW9eIxGIzrIjRBS+tWBTSBknUNsbGg7aVDW/Mlo0cMpuIkWZQ0YeRFZs48IBO7AkAgdjtUhdXccS65HRF/Sdgo+80HJzFfNBaz3CLqaOJ3A9SoJA+Vfnmy+kLiSzrMZ3k8YzEfccZ3QKBsD227Zr9DRcWtZSI0nhkLqSqLIjF18yFB3Gx/zqlngXBLZpb2JY5ZLYNK0UcqvoKnyj1YXBHn2IoLcOMTf3fdfxWn+/XXY3kkmddvLDjt1DCdXy6cj4+3FZn4lCiuzzRqEIDlnUBSRkBsnwk+hrfbXCSKro6ujDKshDKw9Qw2I+VBvpSlApSlApSlApSsZoM1jNRnEuMRwkIdTysMpFGNUrDtkKOy57u2FHma28PeZlLTIiEnZAdRVdtnbsW+W3z70HfSlKBSlKBWDXD+FbfqdHrRdUnAj6i6yQM405znG+K2rfRkAh0wxIU6lwxXOoA53Iwc+mDQRHM3LdpdL1Li167oPCFIWQjvpDFlGMnsTivnh9y0CLFDwy4RF2VVa0AH/AM9dNxzFbLGZVmjkVZI43MciMEMjBQWIOB3zv5Cu22v4ZE6scqSR7+NGVl8Oc+IHG2D91Bxfheb+77r+K0/3q4Ybu4FxLMbG40vHGgGu11AoXJz9djHjGN/Wu225ms3hS4NxEkbkqrPIiglSQRknGdu2a6eK8TSCPrNuupATkAAOwXUSdgozkmg5/wALzf3fdfxWn+9XFxR/aY2hn4XcPG2MqzWh3HYj6/Yj1qUHG7Xp9b2mHpZK9TqJ09Q3I15xkelbF4rAZOgJojLjPTDr1MYznTnOMHPyoOPl/l61s0It4BFrwW83+TMSc4+eKm6hbvmK2RJ3WWOVreOSSSOORGkAjUlgVB2OxG/nUhb3SvspGrCllyCy6hkagO2330HVSlKCg8EsZJQ6iJERb+6k6uRq/GSLsuM6jqwT2wKyvAbhlhjkhj0wWktucyYEhdYgpXAyqHp9+4J7VewtZxQUe34Fcu8LSKuiO7jlAcoZNKQTRksyKA+GdNOd8DvU/wAJ4c8cc0bBV1yzMuO2HJIJxUzimKCh2vBLlIdBt43aSyitWBdcRtGpQtnHiQ51bb7VO33CXeK1i2foyQs5b8oRjBO/c+dT+KYoKg3AJAY2VIwy38k5O34t45kB2G5y6ZHp8qh7nlq8kjdSgDGxmgALoEEjtEyiNUUaY/Ae5z2r0cigFBSJ+XJ1VEjJdIbgyowcLLIrowOtiCDIrNkMe4x2qc5Z4c0MTK66WeWWQqW1EdRi25AABPcgDGSam8UxQZpSlApWM0JoM0qn85c+23DmWORXkkcatCYyq7gFiTgZwcfKtvCuaDfRh7KPvs8kwwkbealQcuw22GB8aCwX19HCmuR1Rc4y3mT2AHdifQb1Gda5ufxYNtGfy3A67D9lDtH/AN2/wFb7DgqowmkZppsfjHxlc9xGg8MY/d3PmTUtig4OH8MihB0L4m3d2JaRz6u53b/QeWK76zUHzVzHDYQG4myRqCqq+8zHJAGfgDvQTlKqXJvPNvxHWsavG6YJR8Z0nsQRsatmaDNYNAazQUZLKWWa4jSFAvt0UhmJGQIei58OMl/CVB7YP2V9W3BbnTHA0UeiGS4OsvtIsvV0YUDK7SDPp5Zq6hayBQUWDgFywZHRekDbaUkKPIOlKHYdQKC0YUDSGyc5qxcIsHikumIAEs3UTHp041JI8jlT91TGKYoKVY8KuIem3QSXTFJDpLr2MhdXGRjQwIDDvsO9dTcClTh0NoumV4lhBDEhG6bKzLk5wuBgfCrXimKCmDgEklwLl4kQNdRSmIkNhYoJItZwMFyXG3oorVDy7MsqqylkW6acSGRQm+oqdAXVr8WnvjGflV4xTFB51Ly7eSIysqg+x3UPvoIw8qYTpoq+FM+ZOas3LPDHtupE3iQkOshOZGZgNYc92II2PoQPKp/FAKDNKUoFKUoFKUoFKUoFKUoFKUoFKUoOe6tI5F0SIrr+iwBH3Vw/2cs/1aL+AVLVg0HmXPP0XrdyJNaMkLBdDoVIRgCSGBXs25BHngdvO08j8sLw+1FuH1sWLu24BY4Gw8hgAVOPcKrqhPifVpGDvpALb9h3HfFb80H1SuWe7RGjV2w0jFUG/iYKWIH2KT9ldANB9VVOf+UxxG2EQfpujh42IyucEFWHoQe43yB8QbVmvkn/APfCg855F+jRLQvJdGOd3GlVC5RR3J8Xdj61c/7O2f6tF/AtdtpdRyxrLGwZHGpWHYj1FdNBpt4FjUIihVUYVR2A9BW6lKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBStFzcJGjO7BVUZZj2AqOTjsLaCkiMrM6sS2CpSNpG8JGc4Gcbbb0ExULzSrG2fS0inK+KNWZgAwzlV8RXHfTvjOK+4OP2rh2SdCEXWxzgBP0snuPiK1nmKFtHTYSZlSNsZBQvnBYEZHumgqIkuWQdNJlVVvgCvWKP9VGYnUP4lGosFU+atp2rr4jazRKVj65RorRpQGkZyomxcCPOT1CmfCviPlvirZbcXglcxxyqzrnIB/ROGwezYOxxnFaeJy2siNFOyFNaIyscYkJVox6hs6SCN84oKjbh3nPs6ykJckxiUSDRm0fTtJ4kjLkdwNz8a6OTBN1I9Ty5EJFwrxzL9b4ffaQ6S+rX+LGMfDFT8V7ZWilRIqZZtWSzOzKBrLndjgYyTsK714pAVdhIhVApcg7AOoZM/MEEfOgp1/MTd3qg3DTB4BbhOoY1PTRiNvAozksG8jX1GZurGMT+1+2Hq7S9L2cltW/4vR0/d89WPOrVc3FtbFpXZYzKwyd8uyrgYA3OFH3Cvr8MW+qNOqhaUAxgHOsHsRjy270HnvSuVhjRurF/wkYh0xTs4ly2oKI8APnRs+xHwzXp1vq0LrOW0jV5b4GdvLeoTjHNEUDSoQS8UccrDsNLuE7nYYzmur+0NroaXrpoVgjE5GGIyAQd8kEEbUExSokcctup0+sus/k5PfTqx6atO+nv8K2ni8H/ADU/FGbv+aGxf90Ejf40EjStcbhgGByCMg+oPatlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSsUEbxuzM0EkQVXLDGlyyqcHPvKdSH0Ybg4PlVaXl26ZU1uTpeYqssnUdVktnhVTLpDP42zvk48z2q8VigpnFOCOsMTEqBDaxxtgMwLxvGwyqjJTKHPwNc/D7eW7lml0oi9S33QkqRHHIG0uVGthrHYADt3FXs1hVxQU7gHLssUkJkGVgV1VzNK+rUugaIjhYwQMkb+WK++Y+WZbiVnR1WNoi2GzkXKKy27/JdQb5oKuFKCkz8v3WiNAwOpJOtokaH66RizszqC7pkkaVZe3n5aLXgzLLZ22QenbRLdKAdP/D4MJB2G7Fh8R6Yq+18486CC4xYymeG6hVJGiSWMxu2kFZemdStg4YGMDtuGNauAcEeGQO5U/Vads7M0skrBcj3RrA+yrJSgqfMHBJppJSgQrLDEmWYjS0UwfBXHiBBO/lj410XHBXa5aXwaDLBJg98Ro6tkY75YYqyUoKi3BJyXgxH0muvaOrqPUwZBIUKY3bI06s4049Kj5OTpy2eomOqYvP/ANCwBaP97WAav1KD5A8q+qUoFKVrkcKCzEADck7AfbQbKVANxWWY6bNAwzvPLqEK+uhRhpj8AQv7VTwoM0pSgUpSgUpSgUpSgUpSgUpSgUrGa1Tzoil3ZVVRlmYgKB6knYD40GriM7RxSOq6mRGYL6kKSB/lX594J9IXE2vY2MjSdSQKYTgIQzY0jbw4z38sV7evF5JtrSPUp/PSZWL5oPek+YwD61z8I5PtoZmujGrzucmTSFCn/DQbJ/rQdX4QvP1Ef+4T+muvh1xM+erAIsY04kV9XfPYDFSNKBSlKBSlKBSlKBSlKBSlKBSuG54tbxtpkniRsZ0vIit9xOa0Nx+zAz7VB/Nj/qoJTNM15hD9MVo03TMMojJwsm2/kDp8gauXstxcbzMYYz+ajb6w/wDUlHb5L95oPu/46odooEM8qjxKuyJ/1ZD4U/d3Y+Qrm4bYm6jjuLl+oGAdYgNMS+mU/LPxbPbYCpi3tY4o9EaKiKCdKjA7b/M/E1jhNwskMciLoVlBVdtgfLag6guBgDHyr6zTNed8z/Slb2dy1sInlKECRlIABxnAz3IyKD0WlQllzRZyxpKtzEA6hgHkRWAIzhlJyD8K67fi9s7BI7iF2PZVkRmPyAOTQSFKUoFKUoFKVgmgzSoU8y24JGZNv8KU/wD1qD5s59itbZpY1d5MhUVkkRdR82JA2Hpneguua1TTKilnYKo3LMQAPmTXlvI/0jXl9K1qYYOqVLo4LrGqjAbWuWLHcYwRn4d6vltwIFhJcyNcSDcaxpiQ/wCHCPCvzbU3xoMHi0ku1rHqH/OkysQ+Kj3pPs2PrX1HwFWZZLljcSKcrrA6UZ8ikXugj9I5b41MgeVZAoGKzSlApSlApSlApSlApSlApSlApSlBzS2cbHU6IxxjLKpP3kVql4VAysphjwwKnwL2IwfKu6lB5Fa/Q0i3Id7jVArhunp8bAHOlj2wcYJr1wCs0oNchwCfQE/5VzcKuepDHJp0a1DafTPlXTIcAkehrn4XcNJEjuuhmUFl38J9N6DrIry/mz6KRd3TXMc/TEjZkVl1b4wSpHrjzr1AmgoIfg/L1vbwRwLGjCNAuplUs2O7E47k5P213pYxKQVjjBHYhVBHyOK6qUClKUClKUClKUGMVGcwcEhvIGt51JVsHY4ZWHZgfUVKUoKjyjyHa8PZpIi8jsMa5CCQvooUAAGraBWaUClKUClKUClKUClKUClKUClKUClKUClKUClKUClK5L28jiQySuqIO7MQB8B8SfTzoN8hIBI74OKiF4yI4Y2nBEzqPqkUtIzeixjJ+07DzIFa1u7i5/FKYIv+ZKuJXHrHGfcH7T7/ALPnXfw7hUUOSoJdvekc6pG+bHfHw7UEeLa5ud5iYIj+ZRh1WH+LKuy/uof+41PimKzQKUpQKUpQKUpQKUpQKUrRcShFZznCqWOAScAZOANyfgKDfSvlTnevmVwqljsFBJ+QGTQbKVot51kRXQ5VgGU+oPat9Bz3lyscbyOcKilmPwUZNeacI+mCGW5EMkJjjdtKyFht6Fx5D/zXpd5brJG8TjKupVh6hhg/615jwP6K7WK81mdpBEUkERUAjUW6epvMeA9vSg9B/tFZ/rdv/Nj/APNdNnxGGXPSljkxjPTdWxn10naunpr+iPuFFQDsAPlQfdKUoFKUoFKUoFKUoFKUoIy84r0209KZ9gdUaal3+Oa5Z+YgqM/s1z4VJ/Fegz61OVyz3caPHGzYaTUEH6WldTf5DNB4PbfS1xA3Gs9Mxs2BFp2AJwMEeIsNvn6b17XacGUOJZmM0o7O48KH/DTsnz3PxqLt+QOHx3HtS24EgbWoy2hXzkMqZ0g53+FWOe5RCiscF20L8WwT/oDQdGKzXLJdosiRFsO4YovqE06vu1D766RQYY14lz19JV7DfSQW5SNIW04K6i5ABJbPYb9h9+9e3VUuZuTeHTs13dQ7oup3VnXUqjPiCnxbD50H3wHmsz20U7W0+XQMdEeVz56TkZX0qWtuL62CdGdc/lPHhR8zmuyzjjWNFjULGEUIqjChceEADsMV00ClKUClKUClaZ5Qis7dlBJ+QGTUNw3me2lhFxrCDRG7B8goJCypnI82VlHqQaCeNeZzwTj2tY0ldmt7sByksc0bFGKBzqMc2WwEK4IFXe747bRZ1yqCH6eNy2vSH0hRuSFOTjsNzXQ3EoREs/UXpNpw+fCdbBV3+JIH20FUn4dJ1JJgsvUF5b6Gy+0WmESaR2Ce/n7ajVUhoFZZvaWmnEznVokBSYrhvcdfc0gdgMbHNXs8Vgyy9RcpIIm392QqGCn0ODmoawu+Gh2kiZAy5bOHAAdsM6AjGGZt2X170FZltLgEK3UVujALfEUrupVRqCMrhY3D5zrG4I3I2Fi5vdQ1mJdbRmZhIqAkuBDId1XdlyASB5CrJHdozvGrAugUuo7qHBK5+eDUU3GbGR95oy0GuTJyNOhSsjKx2bSCwOCcedBW4YCAhuUna1zP0VAkLKGcdPWq+IHTnRnBA771pks7sRZdX1dKzExKu5KK05cMEIZyAUDAHff1q3vx+D2aS7R+pEis2VB8WkZwuRvnbftvXDa84W7SNG7BPDCUJz4usuoZ28G/h8WN6DZyhFIsUmpmKGVjEDG0YVCqbIrszBNWojOO52xirHULJzHaK0itOgMRxJ38JLBQucYLEkDSN9xWyLjts66lmTGh3J3GFjx1CwI8OnIyDuKCWpXFa8QikKhJFYtGsgx5o3ut8jXbQKUpQKUpQKUpQKVF3/GreBgksqoxGcHOwzjLEDCjPmcCueTmGCPV1ZI1xI8ahSzE9MDUNIXOoZ3UZx60ExJnBx3wcfPyrzZ7KYtCYo5hdpHdiWQhwoleFwjam8JJf3cbY9KudxzJaIqO9wgWROojAkgp+mSB4V+J2r5XmGIdVnYIkciRq251l41kXSAMk4bsPQ0FWeB9DNaJOqLDGZVYSBmkSWJzgP7z6Fkzp7579q2XzGaSSVo52g9pgYeCQEosTamVfe06tjsM79x3uI4pD0Tc9RekFLF/yQB7xPmMeee1H4pCrOpkXVGyK4zurSY6YI9WyMfOgonsN0QWhSVV03/suQdaRusHSB17rl1lKq3ljtUzydC6vIwLdMxxgr0ZY06gLZI6rsS+NmIAB8PnUynMdoSyidMorMe+NKbOVbGHx56c4rvju0Z+mHBbQJNI76GJCt8iQfuoKRGC07dJZTcC+zrIfpiEECQavcC6MjT+kRt51yRWkpgVBHN7T0ZlvC4kw7FG7MfC5L6Suny7Y7Vc7fitosrQRyIJC7EqM7vjUwBxhmwMlQc7Vst+NwSxSTxSCSNASWXONl1bHG/zGaCly21x7QwYuGLwdAiKVmESxx5COHCRjX1dQYZ3J3BAr0mqla88Wzsmtumj20U6s2r847oVIxsFKbsdt6lZeYbZXeNp0DRrqfc4UbHLHGBsRgZ3zQTFKirTjdtLgJKpLMyqNwxZV1sCrAEELvg+VbbPisEnTMcqv1FZ0wc6lU4Yj4AkCgkKUpQapU1Ky9sgj7xVM/sjK6W6SNHhIjDMASRIkZ1QEZG2G3I8snFKUG+z5fuYehOrRSzosyyhiUR+sY21KwBKsOki9txmpGPgRNk9o7DVIsmWXsryEuCv7rEEfKlKCL4fytOkiytJHqKSPLgEg3T6gsgB7qFcjB8gK0R8AkT627ZTGttLFKQ8shJfRllTThB4PdUenoKUoJrlOydbcvKSZZiXckYOMBYwQexCKu3rmomXlm5eKO3YxBIIp1icFiztJC8KaxjwgCQk4JzgVilBYZeGs1kbXIDG36WfIHp6M/LNRcXAZilzrMYeeOAbEkBo0CtkkZIyNtqxSgzPy/Lo1IU6iXpukBJCNsU0uQMg6WO+NiBXNd8rzSqzM8aSSzlpAuSghkRYpowcAsSi9yBvSlBKctcFa2MutlYM5WLH5EIZmjQ/LUasFKUClKUClKUClKUFV5l4NPK5eAojmPQJdboyHJ3ZQCsqjOQjfH1rZw/gUiXPWZkK9a4kwM5xKIwv2+A5+ylKCuXlrLZhkGl5JbQREGOVlJWSYoIiqkM31uChx+Se1SM/K8zaJAw1JMsgTW6agbYW7qXXdGG5BGc4x50pQTnCuDaLZ7eQLiTqawpZhiTII1Nuxwdye9QfDOU50kikklRmyTcHB+sZNItyM/ohd/iaUoM2vAZ0kimuHUrGsokIeRtYdCuUjxpjA/RAPfvXfyTYskTSvktIcKWBDdGPwwAg7jw+LffxUpQaoeBXAaOImMQx3LXAdS3VYkuyqVxgeJ92ycgfGpPgvC2isorRiNSQCMsvbUF0kj4UpQQ1hy3OqMHMeo2EdoNJJ8UbS4YkjsVZTjyOe9bpeXJDHOupAzzQzJ30kwrDhX+BaL7Ac0pQauJcv3UyzSh0iuGZOnpJZECo0bEkgEkrI/kOy138ucvm1klOR09lt0H5uPZmU/HV6eQFYpQWSlKUH//Z

41
Q

Draw a single pole/single throw slide switch

A

data:image/jpeg;base64,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

42
Q

What is added to an open loop control system to create a closed loop control system

A

Feedback

data:image/jpeg;base64,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

43
Q

What are the three stages of a simple systems diagram
also known as an open loop control system

A

Input
Process
Output

GCSE Design and Technology (16 decks)

Brainscape helps you reach your goals faster, through stronger study habits.
© 2024 Bold Learning Solutions. Terms and Conditions