The distance in angstrom has to be converted to micrometers. Concept Introduction: Conversion-factor method is the one which can be used to convert one metric unit into another. With this, any unit can be converted to another unit by means of ratio. The ratio that is used to convert unit is known as conversion-factor. For example, one kilogram can be converted into gram by multiplying with 1000.
The distance in angstrom has to be converted to micrometers. Concept Introduction: Conversion-factor method is the one which can be used to convert one metric unit into another. With this, any unit can be converted to another unit by means of ratio. The ratio that is used to convert unit is known as conversion-factor. For example, one kilogram can be converted into gram by multiplying with 1000.
The distance in angstrom has to be converted to micrometers.
Concept Introduction:
Conversion-factor method is the one which can be used to convert one metric unit into another. With this, any unit can be converted to another unit by means of ratio. The ratio that is used to convert unit is known as conversion-factor. For example, one kilogram can be converted into gram by multiplying with 1000.
(a)
Expert Solution
Answer to Problem 1.134QP
The given distance in angstrom is converted to micrometers as 1.27 ×10-2μm.
Explanation of Solution
Given distance in problem statement is 127 Å.
Since, 1Å=10−10m and 1mg=10-3g, we can use this to convert the above unit in micrograms,
127 Å × 10-10 m1 Å × 1 μm10-6 m=1.27×10-2μm
The given distance was converted into micrometers as shown above.
(b)
Interpretation Introduction
Interpretation:
The mass in kilogram has to be converted to micrograms.
Concept Introduction:
Conversion-factor method is the one which can be used to convert one metric unit into another. With this, any unit can be converted to the another unit by means of ratio. The ratio that is used to convert unit is known as conversion-factor. For example, one kilogram can be converted into gram by multiplying with 1000.
(b)
Expert Solution
Answer to Problem 1.134QP
The given mass in kilogram is converted to milligrams as 2.10 ×107mg.
Explanation of Solution
Given mass in problem statement is 21.0 kg.
Since, 1kg=103g and 1mg=10-3g, we can use this to convert the above unit in milligrams,
21.0 kg × 103 g1 kg × 1 mg10-3 g=2.10×107mg
The given mass was converted into milligrams as shown above.
(c)
Interpretation Introduction
Interpretation:
The distance in centimeters has to be converted to millimeters.
Concept Introduction:
Conversion-factor method is the one which can be used to convert one metric unit into another. With this, any unit can be converted to another unit by means of ratio. The ratio that is used to convert unit is known as conversion-factor. For example, one kilogram can be converted into gram by multiplying with 1000.
(c)
Expert Solution
Answer to Problem 1.134QP
The given centimeters is converted to millimeters as 10.9mm.
Explanation of Solution
Given distance in problem statement is 1.09 cm.
Since, 1cm=10-2m and 1mm=10-3m, we can use this to convert the above unit in millimeters,
1.09 cm × 10−2 m1 cm × 1 mm10-3 m=10.9mm
The given distance was converted into millimeters as shown above.
(d)
Interpretation Introduction
Interpretation:
The time in nanoseconds has to be converted to microseconds.
Concept Introduction:
Conversion-factor method is the one which can be used to convert one metric unit into another. With this, any unit can be converted to another unit by means of ratio. The ratio that is used to convert unit is known as conversion-factor. For example, one kilogram can be converted into gram by multiplying with 1000.
(d)
Expert Solution
Answer to Problem 1.134QP
The given nanoseconds is converted to microseconds as 4.6 × 10-3 μs.
Explanation of Solution
Given time in problem statement is 4.6 ns.
Since, 1ns=10-9s and 1μs=10-3s, we can use this to convert the above unit in microseconds,
4.6 ns × 10-9 s1 ns × 1 μs10-6 μs=4.6 × 10-3 μs
The given time was converted into micrometers as shown above.
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Author:Steven D. Gammon, Ebbing, Darrell Ebbing, Steven D., Darrell; Gammon, Darrell Ebbing; Steven D. Gammon, Darrell D.; Gammon, Ebbing; Steven D. Gammon; Darrell
Author:Steven D. Gammon, Ebbing, Darrell Ebbing, Steven D., Darrell; Gammon, Darrell Ebbing; Steven D. Gammon, Darrell D.; Gammon, Ebbing; Steven D. Gammon; Darrell