It represents the value of the variable m.
Answer:"M" stood for the Modulus of slope.Origin:It is from the french word Monter
0
When adding measurements, the result should be reported to the least precise decimal place. In this case, 11.074 m has three decimal places, 18.2 m has one decimal place, and 16.943 m has three decimal places. Therefore, the sum should be rounded to one decimal place, giving a final result of 46.3 m.
To determine the relationship between the values ( m ) and ( n ) plotted on a number line, you would compare their positions. If ( m ) is to the left of ( n ), then ( m < n ); if ( m ) is to the right of ( n ), then ( m > n ); and if they are at the same point, then ( m = n ). The specific relationship depends on their respective placements on the number line.
Because of the Slope-Intercept equation. The model of any line can be described by the formula y=mx+b. The m is a number that represents the slope of a line. Whoever discovered the equation chose m instead of s. Probably because s usually represents the summnation of a series of numbers, so the mathemetician chose m to prevent confusion.
10^6
Nothing reallyyy!
yhse
1. The answer depends on how the "m" is used. 2. "m" can be used to represent meters as in "30m" 3. "m" may be used as the "milli" prefix for a metric unit of measure such as "30 mm" 4. "m" could be used to represent the slope of a line as in y = mx + b 5. "m" could be used as a generic variable in a word problem (e.g. let "m" equal the number of men and "w"= the number of women...
Answer:"M" stood for the Modulus of slope.Origin:It is from the french word Monter
what is the relationhip between the values m and n plotted on the number line
0
The rational number that has 0.34 repeating as its decimal equivalent can be expressed as a fraction. To convert the repeating decimal 0.34 to a fraction, we can use the formula for repeating decimals, which is x = a/(10^m - 1), where a is the repeating part of the decimal and m is the number of repeating digits. In this case, a = 34 and m = 2, so the fraction is 34/99. Therefore, the rational number is 34/99.
When adding measurements, the result should be reported to the least precise decimal place. In this case, 11.074 m has three decimal places, 18.2 m has one decimal place, and 16.943 m has three decimal places. Therefore, the sum should be rounded to one decimal place, giving a final result of 46.3 m.
To determine the relationship between the values ( m ) and ( n ) plotted on a number line, you would compare their positions. If ( m ) is to the left of ( n ), then ( m < n ); if ( m ) is to the right of ( n ), then ( m > n ); and if they are at the same point, then ( m = n ). The specific relationship depends on their respective placements on the number line.
Because of the Slope-Intercept equation. The model of any line can be described by the formula y=mx+b. The m is a number that represents the slope of a line. Whoever discovered the equation chose m instead of s. Probably because s usually represents the summnation of a series of numbers, so the mathemetician chose m to prevent confusion.
If the measurement is in metres (m): 14.895678 Mm (megameters - 106 m)