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Cards (40)
Base
quantities and SI units
mass
(
kg
)
length
(m)
time
(s)
current
(
A
)
temperature
(
K
)
quantity of matter
(
mol
)
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Derived quantities
Physical quantities
other than the
basic quantities
, obtained from a relation between
derived quantities
and
other basic quantities
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Dimensions
Useful to relate the
physical quantity
to the
basic quantities
, denoted by
M
(
mass
),
L
(
length
),
T
(
time
),
A
(
electric current
),
Θ
(
temperature
),
N
(
quantity of matter
)
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Dimensional analysis
1. Checking the
homogeneity
of an equation
2. Constructing
empirical equations
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Addition
and
subtraction
can only be done on
physical quantities
with the same
dimensions
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Every term of an
equation
must have the same
dimension
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Left
and
right
side of an equation must have the
same
dimension
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Equations
using
dimensional analysis
v
=
ut
+
1/2 at^2
s =
ut
+
1/2
at^2
c
=
√(T/ρ)
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Scalar
quantity
Physical
quantity with only
magnitude
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Vector
quantity
Physical
quantity with both
magnitude
and
direction
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Operations with
vectors
1.
Sum
of vectors (
parallelogram
,
triangle
,
polygon
)
2.
Resolving
a vector into
perpendicular components
3.
Multiplication
of vector with a
scalar
4.
Vector product
(
dot product
,
cross product
)
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Scalar
quantities
kinetic
energy
work
speed
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Vector quantities
displacement
force
velocity
momentum
acceleration
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A plane flies
120
km north then
50
km east
Resultant displacement is
130
km at
22°37'
from north
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Determining vector r in terms of vectors a and b
r =
a
+
b
ii. r = a
- b
iii. r =
a
-
b
iv. r =
-a
- b
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A plane flies
120
km to the north then
50
km to the east
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Resultant displacement
120a
+
50b
=
130
km
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tan θ =
50/120
θ =
22°37'
from
North
or
67°23'
from
positive r-axis
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Four
coplanar forces lying on the
r-n plane
act on a
particle
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Resultant force
30.7
N at
208°
from
positive r-axis
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Three horizontal forces
act on a particle
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Resultant force
10.8 N
at
68.2°
from
positive r-axis
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Change in
velocity
4.2
m/s at
45°
from
positive r-axis
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Measurement
has
errors
or
uncertainty
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Absolute
error
Represents
the error in a
measurement
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Fractional
error
Absolute
error divided by the
measured value
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Percentage error
Fractional
error multiplied by
100
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Types of errors
Systematic
errors
Random
errors
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Systematic
errors
Zero
errors,
instrumental
error,
incorrect
assumption,
observer
error,
magnitude
of error is
constant
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Random errors
Parallax
errors,
magnitude
of error is
not constant
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Plastic
tube external diameter L = (
54
±
2
) mm, internal diameter X = (
37
±
1
) mm
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Maximum absolute error for L - X
3
mm
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Maximum percentage error
for L - X
18%
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Maximum absolute error for (L - X)/X
1.1
mm
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Maximum percentage error
for (
L
-
X
)/
X
6.5%
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Steel ball bearing density has
2% mass error
and
3% diameter error
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Maximum percentage error
in density
11%
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Methods to reduce random errors with micrometer screw gauge
Take
repeated readings
Have someone else take the
measurements
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Parallax
errors
Random
errors caused by the observer's
line of sight
not being
perpendicular
to the
scale
being read
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Parallax
errors are
random
errors, not
systematic
errors
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