Lecture 1: Chapter 1-6: SI Units and Scientific Notation - Key Concepts

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Flashcards covering SI units, the need for units, and the basics of scientific notation and operations in scientific notation based on the lecture notes.

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12 Terms

1
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What are the SI base units for length, mass, time, current, temperature, and amount of substance?

Length: meter (m); Mass: kilogram (kg); Time: second (s); Current: ampere (A); Temperature: kelvin (K); Amount of substance: mole (mol).

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Why is it important to specify units with a measurement?

Because a number without a unit has no meaning; units specify what quantity is being measured and enable correct interpretation and calculations.

3
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What system of units is used in chemistry for standardization?

The International System of Units (SI); it uses units like meter (m), kilogram (kg), second (s), ampere (A), kelvin (K), and mole (mol).

4
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What does scientific notation express?

A number as a mantissa multiplied by a power of 10, written as mantissa × 10^exponent.

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In scientific notation, how do you decide where to move the decimal when the exponent is negative or positive?

Negative exponent means move the decimal to the left; positive exponent means move the decimal to the right.

6
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Convert 568.762 to scientific notation.

5.68762 × 10^2.

7
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What must you do before adding or subtracting numbers in scientific notation?

Rewrite both numbers so they have the same exponent.

8
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If you have 1.23 × 10^4 and 4.56 × 10^3, how can you add them in scientific notation?

Rewrite 4.56 × 10^3 as 0.456 × 10^4 and add: 1.23 × 10^4 + 0.456 × 10^4 = 1.686 × 10^4.

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How do you multiply numbers in scientific notation?

Multiply the mantissas and add the exponents: (a × 10^m)(b × 10^n) = (a × b) × 10^(m+n).

10
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How do you divide numbers in scientific notation?

Divide the mantissas and subtract the exponents: (a × 10^m)/(b × 10^n) = (a/b) × 10^(m−n).

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What is a quick check when adding two numbers with negative exponents?

The result should have a negative exponent (the exponent remains negative).

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How are exams sometimes graded with respect to 10^0 notation?

Exams may check answers using scientific notation; even if the value is 1, you may need to present as 1 × 10^0; otherwise it could be marked wrong.