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How many 10nm cubes fit into a 1 cm cube? - Answers

Conversion Factors:1 meter (m) = 109 nanometers (nm)1 m = 102 centimeters (cm)Conversion Factors can be written as a fraction, with one side of the formula in the numerator (top) and one side in the denominator (bottom).Example: ( 1 m / 109nm ) or ( 109nm / 1 m )Combine the conversion factors in a way, so that meters cancel out, because we don't have meters in the initial problem. Units can cancel, just like any other factor using a fraction.( 109nm / 1 m ) x ( 1 m = 102cm ) = 109nm / 102cm = 107 nm / cmThis translates to: 1 cm = 107 nmConvert either unit into the other, using thederivedconversion factor we just came up with. I'm going to convert the 10 nm into cm's because it's easier.10 nm x ( 1 cm / 107nm ) = 10 / 107 nm = 1 / 106 nm = 10-6 nmNote: You can move a number raised to an exponent from the numerator to the denominator, or the other way, as long as the polarity of the power changes. Polarity is just negative or positive. This was an optional step, I did it because it just is easier than expressing a fraction.Now Volume of a Cube, is going to be side cubed: V = s3Volume of small cubes = (10-6cm)3 = 10-18cm3Volume of the larger cube = (1 cm)3 = 1 cm3To figure out how many cubes fit into the larger cubes, divide the volume of the larger cube by the volume of a single smaller cube. The units cancel out, which makes sense because this is a "counting number", that is, you really don't say I have 3 second apples, you just say I have 3 apples.1 cm3/ 10-18cm3= 1018Remember, you can move numbers raised to a power along the numerator and denominator as long as the polarity of the power changes.The answer is 1018 cubes. That's a 1 with 18 zeros following it, orone quintillion.



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How many 10nm cubes fit into a 1 cm cube? - Answers

https://math.answers.com/algebra/How_many_10nm_cubes_fit_into_a_1_cm_cube

Conversion Factors:1 meter (m) = 109 nanometers (nm)1 m = 102 centimeters (cm)Conversion Factors can be written as a fraction, with one side of the formula in the numerator (top) and one side in the denominator (bottom).Example: ( 1 m / 109nm ) or ( 109nm / 1 m )Combine the conversion factors in a way, so that meters cancel out, because we don't have meters in the initial problem. Units can cancel, just like any other factor using a fraction.( 109nm / 1 m ) x ( 1 m = 102cm ) = 109nm / 102cm = 107 nm / cmThis translates to: 1 cm = 107 nmConvert either unit into the other, using thederivedconversion factor we just came up with. I'm going to convert the 10 nm into cm's because it's easier.10 nm x ( 1 cm / 107nm ) = 10 / 107 nm = 1 / 106 nm = 10-6 nmNote: You can move a number raised to an exponent from the numerator to the denominator, or the other way, as long as the polarity of the power changes. Polarity is just negative or positive. This was an optional step, I did it because it just is easier than expressing a fraction.Now Volume of a Cube, is going to be side cubed: V = s3Volume of small cubes = (10-6cm)3 = 10-18cm3Volume of the larger cube = (1 cm)3 = 1 cm3To figure out how many cubes fit into the larger cubes, divide the volume of the larger cube by the volume of a single smaller cube. The units cancel out, which makes sense because this is a "counting number", that is, you really don't say I have 3 second apples, you just say I have 3 apples.1 cm3/ 10-18cm3= 1018Remember, you can move numbers raised to a power along the numerator and denominator as long as the polarity of the power changes.The answer is 1018 cubes. That's a 1 with 18 zeros following it, orone quintillion.



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https://math.answers.com/algebra/How_many_10nm_cubes_fit_into_a_1_cm_cube

How many 10nm cubes fit into a 1 cm cube? - Answers

Conversion Factors:1 meter (m) = 109 nanometers (nm)1 m = 102 centimeters (cm)Conversion Factors can be written as a fraction, with one side of the formula in the numerator (top) and one side in the denominator (bottom).Example: ( 1 m / 109nm ) or ( 109nm / 1 m )Combine the conversion factors in a way, so that meters cancel out, because we don't have meters in the initial problem. Units can cancel, just like any other factor using a fraction.( 109nm / 1 m ) x ( 1 m = 102cm ) = 109nm / 102cm = 107 nm / cmThis translates to: 1 cm = 107 nmConvert either unit into the other, using thederivedconversion factor we just came up with. I'm going to convert the 10 nm into cm's because it's easier.10 nm x ( 1 cm / 107nm ) = 10 / 107 nm = 1 / 106 nm = 10-6 nmNote: You can move a number raised to an exponent from the numerator to the denominator, or the other way, as long as the polarity of the power changes. Polarity is just negative or positive. This was an optional step, I did it because it just is easier than expressing a fraction.Now Volume of a Cube, is going to be side cubed: V = s3Volume of small cubes = (10-6cm)3 = 10-18cm3Volume of the larger cube = (1 cm)3 = 1 cm3To figure out how many cubes fit into the larger cubes, divide the volume of the larger cube by the volume of a single smaller cube. The units cancel out, which makes sense because this is a "counting number", that is, you really don't say I have 3 second apples, you just say I have 3 apples.1 cm3/ 10-18cm3= 1018Remember, you can move numbers raised to a power along the numerator and denominator as long as the polarity of the power changes.The answer is 1018 cubes. That's a 1 with 18 zeros following it, orone quintillion.

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      Conversion Factors:1 meter (m) = 109 nanometers (nm)1 m = 102 centimeters (cm)Conversion Factors can be written as a fraction, with one side of the formula in the numerator (top) and one side in the denominator (bottom).Example: ( 1 m / 109nm ) or ( 109nm / 1 m )Combine the conversion factors in a way, so that meters cancel out, because we don't have meters in the initial problem. Units can cancel, just like any other factor using a fraction.( 109nm / 1 m ) x ( 1 m = 102cm ) = 109nm / 102cm = 107 nm / cmThis translates to: 1 cm = 107 nmConvert either unit into the other, using thederivedconversion factor we just came up with. I'm going to convert the 10 nm into cm's because it's easier.10 nm x ( 1 cm / 107nm ) = 10 / 107 nm = 1 / 106 nm = 10-6 nmNote: You can move a number raised to an exponent from the numerator to the denominator, or the other way, as long as the polarity of the power changes. Polarity is just negative or positive. This was an optional step, I did it because it just is easier than expressing a fraction.Now Volume of a Cube, is going to be side cubed: V = s3Volume of small cubes = (10-6cm)3 = 10-18cm3Volume of the larger cube = (1 cm)3 = 1 cm3To figure out how many cubes fit into the larger cubes, divide the volume of the larger cube by the volume of a single smaller cube. The units cancel out, which makes sense because this is a "counting number", that is, you really don't say I have 3 second apples, you just say I have 3 apples.1 cm3/ 10-18cm3= 1018Remember, you can move numbers raised to a power along the numerator and denominator as long as the polarity of the power changes.The answer is 1018 cubes. That's a 1 with 18 zeros following it, orone quintillion.
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