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Math
Measurement
Problem 101
Convert 26 feet to inches.
See Solution
Problem 102
Determine if proposed multiplications/divisions of measurements are possible. If possible, write the result.
Proposed operations:
1.
(
9.0
s
3
)
⋅
(
6.0
s
2
)
(9.0 \mathrm{~s}^{3}) \cdot (6.0 \mathrm{s}^{2})
(
9.0
s
3
)
⋅
(
6.0
s
2
)
2.
(
2.0
g
)
⋅
(
8.0
L
)
(2.0 \mathrm{g}) \cdot (8.0 \mathrm{L})
(
2.0
g
)
⋅
(
8.0
L
)
3.
(
3.2
c
m
)
⋅
(
0.20
m
)
(3.2 \mathrm{cm}) \cdot (0.20 \mathrm{m})
(
3.2
cm
)
⋅
(
0.20
m
)
See Solution
Problem 103
Find
x
x
x
mL given
12.3
12.3
12.3
mg in
4
4
4
mL and
21
21
21
mg in
x
x
x
mL.
See Solution
Problem 104
Find the total length of the combined garden hose when a
16.5
16.5
16.5
-foot blue hose and a
14.75
14.75
14.75
-foot green hose are connected.
See Solution
Problem 105
Convert 25.3 gallons to pints. Round the answer to 3 decimal places.
See Solution
Problem 106
Convert temperature from Fahrenheit to Celsius given
10
1
∘
F
101^\circ F
10
1
∘
F
.
See Solution
Problem 107
Convert 8 yards of fishing line to inches using the provided conversion table.
1
y
d
=
3
f
t
1 \mathrm{yd} = 3 \mathrm{ft}
1
yd
=
3
ft
and
1
f
t
=
12
i
n
1 \mathrm{ft} = 12 \mathrm{in}
1
ft
=
12
in
, so 8 yards is
8
×
3
×
12
=
288
8 \times 3 \times 12 = 288
8
×
3
×
12
=
288
inches.
See Solution
Problem 108
Find the distance represented by a 6-inch line segment on a scale drawing where 4 inches represents 25 miles.
See Solution
Problem 109
Determine the number of flags needed to mark a 2.5 mi racecourse every
200
y
d
200 \mathrm{yd}
200
yd
, excluding the starting line.
See Solution
Problem 110
Convert weight from grams to kilograms:
4000
g
1000
g/kg
=
4
kg
\frac{4000 \text{ g}}{1000 \text{ g/kg}} = 4 \text{ kg}
1000
g/kg
4000
g
=
4
kg
. The weight limit for free shipping is 4 kg.
See Solution
Problem 111
Convert 7 meters of gold wire to millimeters. Answer should include the correct unit.
See Solution
Problem 112
Convert 80 oz to lb.
See Solution
Problem 113
Find the actual length (in km) of a road that measures
12
c
m
12 \mathrm{~cm}
12
cm
on a map with a scale of
1
c
m
=
6
k
m
1 \mathrm{~cm} = 6 \mathrm{~km}
1
cm
=
6
km
.
See Solution
Problem 114
Find the area of a town with an area of
4.36
4.36
4.36
square miles, given that
1
1
1
mile
=
1
,
760
=1,760
=
1
,
760
yards. The correct answer is
13
,
505
,
536
13,505,536
13
,
505
,
536
square yards.
See Solution
Problem 115
Find the unit that is to litre as gallon is to meter.
A
yard
=
k
meter
A \text{ yard } = k \text{ meter}
A
yard
=
k
meter
A
gallon
=
x
litre
A \text{ gallon } = x \text{ litre}
A
gallon
=
x
litre
See Solution
Problem 116
Convert
3
4
\frac{3}{4}
4
3
pound to ounces.
See Solution
Problem 117
Convert 6 tons to pounds. Solve for the unknown value that, when multiplied by 6, equals 12,000 pounds.
See Solution
Problem 118
Convert 244 centiliters to milliliters.
See Solution
Problem 119
Find the time (in h) to administer
3
L
3 \mathrm{L}
3
L
IV at
40
d
r
o
p
s
/
m
i
n
40 \mathrm{drops} / \mathrm{min}
40
drops
/
min
with
10
d
r
o
p
s
/
m
L
10 \mathrm{drops} / \mathrm{mL}
10
drops
/
mL
drop factor.
See Solution
Problem 120
Convert 14 gallons to quarts.
14
gallons
=
□
quarts
14 \text{ gallons} = \square \text{ quarts}
14
gallons
=
□
quarts
See Solution
Problem 121
Convert 43 pounds to kilograms using the conversion
1
1
1
kg
=
2.2
=2.2
=
2.2
lbs. (Round to the nearest tenth.)
See Solution
1
2
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