Q1 Flashcards

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1
Q

The difference between the measured/estimated value from the true value is called the?

A

error

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2
Q

2 Types of error

A

RANDOM
SYSTEMATIC

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3
Q

Errors you cannot control

E.g. measuring something and it ends in the middle of lines so you estimate.

A

Random error

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4
Q

start measurement with zero to lessen uncertainty

A

Zeroing uncertainty

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4
Q

broken equipment

wrong usage of equipment

A

Systematic error

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5
Q

this means doubt about the validity of the result of a measurement.

A

Uncertainty of measurements

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6
Q

you decide for yourself what the measurement is

A

Judgement uncertainty

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7
Q

thumb to pinky

A

handspan

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8
Q

1 finger =

A

1 digit

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9
Q

tallest finger to elbow

A

cubit

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10
Q

1 foot step

A

pace

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11
Q

one hand to another

A

armspan

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12
Q

size of foot

A

foot span

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13
Q

Measurements that are based on human body dimensions or common movements. They are often used in informal contexts or historical settings.

A

NON-STANDARDIZED MEASUREMENTS

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13
Q

These measurements are inaccurate due to variability among individuals, lack of universal standards, inconsistent application, and their practical rather than precise nature.

A

NON-STANDARDIZED MEASUREMENTS

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14
Q

Also referred to as imperial units

A

ENGLISH MEASUREMENTS

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15
Q

A measurement system acknowledged internationally.

Decimal-based

Originated in France

A

METRIC UNITS

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16
Q

The difference between the measure/estimated value from the true value.

A

ERROR

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17
Q

refers to consistent, repeatable inaccuracies in measurements that occur due to flaws in the measurement process or equipment.

A

SYSTEMATIC ERROR

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18
Q

the variability in measurements that arise from unpredictable fluctuations and uncertainties inherent in any measurement process.

A

RANDOM ERROR

19
Q

Determining the weight using equipment with using your judgment as a second opinion

A

Judgment Uncertainty

20
Q

t or f

All non-zero numbers are significant.

A

true

21
Q

t or f

Zeros between two non-zero digits are not significant.

A

f

Zeros between two non-zero digits are significant.

22
Q

Leading zeros are significant.

t or f

A

f

Leading zeros are not significant.

23
Q

Trailing zeros to the right of the decimal are significant.

t or f

A

true

24
Q

Trailing zeros in a whole number with the decimal shown are significant.

t or f

A

true

25
Q

Trailing zeros in a whole number with no decimal shown are significant.

t or f

A

false

Trailing zeros in a whole number with no decimal shown are not significant.

26
Q

numbers that are exact

1 dozen = 12 eggs

A

discrete

27
Q

have both magnitude and direction

E.g. displacement, velocity, momentum, force, lift, thrust

Represented with the use of arrows

A

Vector quantities

27
Q

indicates the direction in which the vector is pointing.

A

Head of the arrow

27
Q

numbers that are not exact
12 inches =13.48 cm

A

continuous

28
Q

have magnitude but no direction
E.g. volume, area, energy, work, pressure

A

Scalar quantities

29
Q

represents the starting point or origin of the vector

A

Tail of the arrow

30
Q

represents the magnitude of the vector

A

Length of the arrow

31
Q

North
South
East
West

A

Cardinal directions

32
Q

Northeast (NE) - 45º N of E / 45º E of N
Northwest (NW) - 45º N of W / 45º W of N
Southeast (SE) - 45º S of E / 45º E of S
Southwest (SW) - 45º S of W / 45º W of S

A

Intercardinal directions

33
Q

Vector sum of 2 or more vectors; produces the same combined effect

A

Resultant vector / resultant (FR)

34
Q

Called—- because vectors are connected at the tail at the same point of origin

A

tail to tail

34
Q

Called ——– method because you create a parallelogram by drawing imaginary lines parallel to each vector. Once these imaginary lines meet, a diagonal line from the same origin is drawn to the point of intersection of the imaginary lines. This diagonal line is the resultant vector.

A

parallelogram

35
Q

Same magnitude compared to the resultant vector but in the opposite direction.

A

Equilibrant vector (FE)

36
Q

A + B = B + A
The order in which you add numbers does not change the sum.

A

Commutative

37
Q

(A + B) + C = A + (B + C)
the way in which numbers are grouped when adding does not change the sum.

A

Associative

38
Q

Used when it is already confirmed that the given vectors form right angles which means they can also form right triangles

A

ANALYTICAL METHOD

39
Q

used when there are right triangles present

A

pythagorean theorem:

40
Q

used to find the missing side or angle of a right triangle

A

trigonometric functions / SOHCAHTOA:

41
Q

formula:
x= r cos 0
y= r sin 0

A

NoW, NoE, SoW, SoE

42
Q

formula:
x= r sin0
y= r cos0

A

WoN, WoS, EoN, EoS

43
Q

Conducting of experiments
Use of motion sensors, force tables, etc.

A

EXPERIMENTAL METHOD