Deck 1: Introduction
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Deck 1: Introduction
1
A power of 10 is a(n) ______________ of the base 10 and can be either positive or negative.
exponent
2
______________ powers of 10 are used to indicate numbers that are greater than 1.
Positive
3
Any number raised to the ______________ power equals 1.
zero
4
The number 47,000 can be expressed in scientific notation as ______________.
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5
Numbers written in standard form without using any form of powers of 10 notation are said to be written in ______________ notation.
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6
The decimal notation of 4.5 × 10−3 which is written in scientific notation is ______________.
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7
In ______________ notation the powers of 10 are always multiples of 3.
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8
The power value of 12,000 W can be expressed as ______________.
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9
The reciprocal of 106 is ______________.
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10
The square of 4.0 × 102 is ______________.
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11
By entering and displaying all values in ______________ notation, metric prefixes and their corresponding powers of 10 are learned.
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12
Powers of 10 used to indicate numbers greater than 1 are
A) positive
B) negative
C) exponents
D) decimal
A) positive
B) negative
C) exponents
D) decimal
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13
If the decimal point is moved to the right in the original number, then the power of 10 will
A) decrease or become more negative
B) increase or become more positive
C) remain the same value
D) will have a power of 1
A) decrease or become more negative
B) increase or become more positive
C) remain the same value
D) will have a power of 1
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14
Numbers written in standard form without using any form of powers of 10 notation are said to be written in
A) scientific notation
B) decimal notation
C) fixed decimal notation
D) exponential notation
A) scientific notation
B) decimal notation
C) fixed decimal notation
D) exponential notation
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15
The decimal notation of 3.25 × 103 is
A) 32.5
B) 325
C) 3250
D) 32500
A) 32.5
B) 325
C) 3250
D) 32500
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16
With engineering notation, the powers of 10 are always multiples of
A) 2
B) 3
C) 4
D) 5
A) 2
B) 3
C) 4
D) 5
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17
The metric prefix for 103 is
A) milli
B) micro
C) kilo
D) mega
A) milli
B) micro
C) kilo
D) mega
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18
A current with a value of 0.000005 A can be expressed as
A) 5 mA
B) 5 MA
C) 5 nA
D) 5 ?A
A) 5 mA
B) 5 MA
C) 5 nA
D) 5 ?A
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19
The voltage value of 0.025 V can be expressed as
A) 2.5 MV
B) 25 ?V
C) 25 mV
D) 2.5 mV
A) 2.5 MV
B) 25 ?V
C) 25 mV
D) 2.5 mV
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20
Metric prefixes can be substituted for powers of 10 that are multiples of
A) 2
B) 3
C) 4
D) 5
A) 2
B) 3
C) 4
D) 5
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21
A frequency of 144 × 106 Hz could be expressed as
A) 144 kHz
B) 144 MHz
C) 14.4 MHz
D) 144 GHz
A) 144 kHz
B) 144 MHz
C) 14.4 MHz
D) 144 GHz
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22
Before numbers expressed in powers of 10 notation can be added,
A) both terms must be expressed using the same power of 10
B) one term needs to be expressed using the second power of 10
C) both terms must be expressed using the second power of 10
D) the numerical parts must be multiplied
A) both terms must be expressed using the same power of 10
B) one term needs to be expressed using the second power of 10
C) both terms must be expressed using the second power of 10
D) the numerical parts must be multiplied
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23
When multiplying numbers expressed in powers of 10 notation,
A) add the numerical parts and powers of 10 separately
B) multiply the numerical parts and powers of 10 separately
C) multiply the numerical parts and add the powers of 10 separately
D) add the numerical parts and multiply the powers of 10 separately
A) add the numerical parts and powers of 10 separately
B) multiply the numerical parts and powers of 10 separately
C) multiply the numerical parts and add the powers of 10 separately
D) add the numerical parts and multiply the powers of 10 separately
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24
The reciprocal of 10?6 is
A) 10?3
B) 103
C) 106
D) 10?6
A) 10?3
B) 103
C) 106
D) 10?6
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25
A power of 10 indicates how many times the base 10,
A) is to be added to itself
B) is to be subtracted from itself
C) is to be divided by itself
D) is to be multiplied by itself
A) is to be added to itself
B) is to be subtracted from itself
C) is to be divided by itself
D) is to be multiplied by itself
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26
What is the square of 4.0 × 103?
A) 8 × 106
B) 16 × 106
C) 8 × 109
D) 16 × 109
A) 8 × 106
B) 16 × 106
C) 8 × 109
D) 16 × 109
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27
What is the square root of 9 × 104?
A) 3 × 102
B) 3 × 108
C) 81 × 102
D) 18 × 102
A) 3 × 102
B) 3 × 108
C) 81 × 102
D) 18 × 102
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28
To determine the square root of a number expressed in powers of 10 notation,
A) take the square root of the numerical part of the expression and multiply the power of 10 by 2
B) take the square root of the power of 10 and multiply the numerical part of the expression by 2
C) take the square root of the numerical part of the expression and divide the power of 10 by 2
D) take the square root of the power of 10 and divide the numerical part of the expression by 2
A) take the square root of the numerical part of the expression and multiply the power of 10 by 2
B) take the square root of the power of 10 and multiply the numerical part of the expression by 2
C) take the square root of the numerical part of the expression and divide the power of 10 by 2
D) take the square root of the power of 10 and divide the numerical part of the expression by 2
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29
Which of the following is a notation system typically used with scientific calculators?
A) fixed fractional
B) floating decimal
C) fixed formula
D) technology
A) fixed fractional
B) floating decimal
C) fixed formula
D) technology
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30
The key on a scientific calculator used to enter the exponents associated with scientific and engineering notation is
A) EXP
B) SCI
C) EEE
D) ×100
A) EXP
B) SCI
C) EEE
D) ×100
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31
A power of 10 is an exponent of the base 10 and can be either positive or negative.
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32
If the decimal point is moved to the left in the original number, then the power of 10 will become more negative.
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33
Numbers written in standard form without using any form of powers of 10 notation are said to be written in decimal notation.
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34
Engineering notation is another form of powers of 10 notation.
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35
The metric prefixes represent those powers of 10 that are multiples of 2.
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36
A resistor whose value is 53,000 ? can be expressed in engineering notation as 53 × 103 ?.
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37
Metric prefixes can be substituted for powers of 10 that are multiples of 3.
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38
A frequency of 1750 × 103 Hz could be expressed as 1750 MHz.
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39
Before numbers expressed in powers of 10 notation can be added, both terms must be expressed using the same power of 10.
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40
When multiplying numbers expressed in powers of 10 notation, multiply the numerical parts and powers of 10 separately.
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41
The reciprocal of 103 is 10?3.
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42
A power of 10 indicates how many times the base, 10, is to be added to itself.
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43
To square a number expressed in powers of 10 notation, square the numerical part of the expression and double the power of 10.
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44
Typical scientific calculator notation systems for displaying calculation results are floating decimal, fixed decimal, scientific, and engineering.
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45
When entering a number into a scientific calculator expressed in any form of powers of 10 notation, always enter the exponent first.
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