One. 1m = 100cm, and 100 has one significant figure.
An approximate conversion is achieved by multiplying by 10.764 An exact conversion is achieved by dividing by 0.30482 which can then be rounded to a sensible number of significant figures.
2.155, 2.16 and 2.165 meters
capillary number(Ca)=(viscosity*velocity)/surface tension viscosity have the unit (kg/(meter*time)) same for velocity(meter/time) and surface tension ((kg*meter)/(time2*meter)) so= (kg *meter*time*time*meter)/(meter*time*time*kg*meter) = unitless dimension={M0 L0 T0}
0.000001
.81, .82 and .822.. there is an infinite number of them.
One. 1m = 100cm, and 100 has one significant figure.
You should report your answer to three significant figures because 6774m has four significant figures and 46m has two significant figures, so the least number of significant figures between the two numbers determines the number of significant figures in the product.
The significant figures in 9.8 are two, as both the 9 and the 8 are considered significant in the decimal number.
The number three has always been significant in Christian teachings. Therefore, during the Renaissance (when the church had a significant impact on music, and all other things for that matter) anything that alluded to the number three, or the trinity, was considered closer to God. For this reason, triple meter, particularly nine-eight time, was thought to be more perfect. Most church music composed during this period is in triple meter. However, this practice is discontinued begining with the Baroque period as composers saw triple meter as "old fashioned" by this time.
SI is based on decimal numbers, as it relies on multipliers to be multiples of ten: one millimeter * 1000 = one meter one meter * 1000 = one kilometer, etc.
where on the meter is the esi id number on centerpoint meters
According to most calculators, this is expressed as "not a number" or "infinity". No numbers are divisible by zero, so therefore, the answer is impossible to calculate.
Three.
On the bottom edge of stamp is a string of numbers. The post office would have a list of such number string and their owner
Yes, the Post Office will have this information if you give them the meter number.
An approximate conversion is achieved by multiplying by 10.764 An exact conversion is achieved by dividing by 0.30482 which can then be rounded to a sensible number of significant figures.