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How do scientific notation converted to decimal number? - Answers

To convert scientific notation to a decimal number do the sum. For example: 1.234 x 102 = 1.234 x (102) = 1.234 x (10 x 10) = 1.234 x 100 = 123.4 1.234 x 10-2 = 1.234 x (1/102) = 1.234 ÷ (102) = 1.234 ÷ (10 x 10) = 1.234 ÷ 100 = 0.01234 You may notice, that as you are multiplying (or dividing) by a power of 10, you can simply "move" the decimal point the number of digits specified by the power: if positive to the right, otherwise negative to the left, inserting zeros if you run out of digits: 1.234 x 102 → power is +2, so move decimal point 2 digits to the right → 123.4 1.234 x 10-2 → power is -2, so move decimal point 2 digits to the left (inserting a zero) → 0.01234



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How do scientific notation converted to decimal number? - Answers

https://math.answers.com/math-and-arithmetic/How_do_scientific_notation_converted_to_decimal_number

To convert scientific notation to a decimal number do the sum. For example: 1.234 x 102 = 1.234 x (102) = 1.234 x (10 x 10) = 1.234 x 100 = 123.4 1.234 x 10-2 = 1.234 x (1/102) = 1.234 ÷ (102) = 1.234 ÷ (10 x 10) = 1.234 ÷ 100 = 0.01234 You may notice, that as you are multiplying (or dividing) by a power of 10, you can simply "move" the decimal point the number of digits specified by the power: if positive to the right, otherwise negative to the left, inserting zeros if you run out of digits: 1.234 x 102 → power is +2, so move decimal point 2 digits to the right → 123.4 1.234 x 10-2 → power is -2, so move decimal point 2 digits to the left (inserting a zero) → 0.01234



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https://math.answers.com/math-and-arithmetic/How_do_scientific_notation_converted_to_decimal_number

How do scientific notation converted to decimal number? - Answers

To convert scientific notation to a decimal number do the sum. For example: 1.234 x 102 = 1.234 x (102) = 1.234 x (10 x 10) = 1.234 x 100 = 123.4 1.234 x 10-2 = 1.234 x (1/102) = 1.234 ÷ (102) = 1.234 ÷ (10 x 10) = 1.234 ÷ 100 = 0.01234 You may notice, that as you are multiplying (or dividing) by a power of 10, you can simply "move" the decimal point the number of digits specified by the power: if positive to the right, otherwise negative to the left, inserting zeros if you run out of digits: 1.234 x 102 → power is +2, so move decimal point 2 digits to the right → 123.4 1.234 x 10-2 → power is -2, so move decimal point 2 digits to the left (inserting a zero) → 0.01234

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      To convert scientific notation to a decimal number do the sum. For example: 1.234 x 102 = 1.234 x (102) = 1.234 x (10 x 10) = 1.234 x 100 = 123.4 1.234 x 10-2 = 1.234 x (1/102) = 1.234 ÷ (102) = 1.234 ÷ (10 x 10) = 1.234 ÷ 100 = 0.01234 You may notice, that as you are multiplying (or dividing) by a power of 10, you can simply "move" the decimal point the number of digits specified by the power: if positive to the right, otherwise negative to the left, inserting zeros if you run out of digits: 1.234 x 102 → power is +2, so move decimal point 2 digits to the right → 123.4 1.234 x 10-2 → power is -2, so move decimal point 2 digits to the left (inserting a zero) → 0.01234

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