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SCIENTIFIC NOTATION
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Scientific Notation: coefficient power M. x 10n
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3.254 x 103 Scientific Notation:
coefficient Power 3.254 x 103 Consists of a number with only ONE DIGIT to the LEFT of the decimal times some power of 10.
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Changing from Scientific Notation to Standard Numeral
1. If the exponent is (+): Move the decimal to the right! Examples: 1.5 x = = 1500
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Changing from Scientific Notation to Standard Numeral
2. If the exponent is (-): Move the decimal to the left. Examples: 2.63 x = =
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Standard Numeral to Scientific Notation:
1. Whole numbers will have: Positive power of 10 move decimal to left Examples: 8500 = = 8.5 x 103
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Standard Numeral to Scientific Notation:
2. Decimal Numbers will have: negative power of 10 move decimal to right Examples: 0.789 = = 7.89 x 10-1
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MATHEMATICAL CALCULATIONS USING SCIENTIFIC NOTATION
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MULTIPLICATION (1.5 x 103) ( 2.0 X 105) = 3.0 x 108
A. Multiply base numbers B. Add exponents of 10 Example: (1.5 x 103) ( 2.0 X 105) = 3.0 x 108
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DIVISION A. Divide base numbers B. Subtract exponents of 10
(numerator - denominator) numerator 4.0 x 102 = 2.0 x 10-2 2.0 x 104 denominator
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ADDITION AND SUBTRACTION
*Exponents must be the SAME! (6.5 x 102) + (2.0 x 103) + (30.0 x 103) (0.65 x 103) + (2.0 x 103) + (30.0 x 103) 32.65 x = x 104
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Every answer should be written in correct scientific notation!!
632 x = x 104 .0754 x 103 = x 101 *Move decimal RIGHT = MORE NEGATIVE *Move decimal LEFT = MORE POSITIVE *ALL DIGITS IN THE COEFFICIENT ARE SIGNIFICANT
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