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How do you write 23500000 in scientific notation? - Answers
Start with 23500000 or 23,500,000.0See the decimal point? Move the decimal point to the left until there's only ONE number to the left of it.Count the number of times the decimal is moved to the left:23,500,00.0 (1 move)23,500,0.00 (2 moves)23,500.000 (3 moves)23,50.0000 (4 moves)235.00000 (5 moves)23.500000 (6 moves)2.3500000 (7 moves)The decimal point was moved 7 places to the left, so your new answer is the "number" part (2.35) multiplied by 10 to the 7th power, or:2.35 x 107Really big numbers have a positive exponent at the endReally small numbers have a negative exponent at the end
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How do you write 23500000 in scientific notation? - Answers
Start with 23500000 or 23,500,000.0See the decimal point? Move the decimal point to the left until there's only ONE number to the left of it.Count the number of times the decimal is moved to the left:23,500,00.0 (1 move)23,500,0.00 (2 moves)23,500.000 (3 moves)23,50.0000 (4 moves)235.00000 (5 moves)23.500000 (6 moves)2.3500000 (7 moves)The decimal point was moved 7 places to the left, so your new answer is the "number" part (2.35) multiplied by 10 to the 7th power, or:2.35 x 107Really big numbers have a positive exponent at the endReally small numbers have a negative exponent at the end
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How do you write 23500000 in scientific notation? - Answers
Start with 23500000 or 23,500,000.0See the decimal point? Move the decimal point to the left until there's only ONE number to the left of it.Count the number of times the decimal is moved to the left:23,500,00.0 (1 move)23,500,0.00 (2 moves)23,500.000 (3 moves)23,50.0000 (4 moves)235.00000 (5 moves)23.500000 (6 moves)2.3500000 (7 moves)The decimal point was moved 7 places to the left, so your new answer is the "number" part (2.35) multiplied by 10 to the 7th power, or:2.35 x 107Really big numbers have a positive exponent at the endReally small numbers have a negative exponent at the end
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- og:descriptionStart with 23500000 or 23,500,000.0See the decimal point? Move the decimal point to the left until there's only ONE number to the left of it.Count the number of times the decimal is moved to the left:23,500,00.0 (1 move)23,500,0.00 (2 moves)23,500.000 (3 moves)23,50.0000 (4 moves)235.00000 (5 moves)23.500000 (6 moves)2.3500000 (7 moves)The decimal point was moved 7 places to the left, so your new answer is the "number" part (2.35) multiplied by 10 to the 7th power, or:2.35 x 107Really big numbers have a positive exponent at the endReally small numbers have a negative exponent at the end
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