A conversion factor is the same as multiplying by a factor of?
I don't understand what the question is asking me to do
they aren't that different but the whole number needs to be converted for them to be the same
10
4 by 6 inches = 24 inches = 60.96 cm.This is not the same as 4 inches x 6 inches, which is a measure of area and, therefore, has a different conversion factor.
Yes. When multiplying and dividing fractions your denominators do not have to be the same. The denominators only haveto be the same if you are subtracting or adding them.
A conversion factor is a number used to convert one set of units to another, typically by multiplying. It allows for conversion between different units of measurement within the same system, such as converting meters to centimeters or grams to kilograms.
No. The same quantities in different units.
Possibly a conversion factor.
A conversion factor is a numerical factor describing the proportionality between two units. For example 0.45359237 is the conversion factor from pounds to kilograms. That is 0.45359237 kg/lb. If the conversion factor kg/lb is multiplied with 4 lb, you get the same mass value in kg.
When you're dividing, you call them divisors and when you're multiplying you call them factors, but they're just different words for the same thing.
I don't understand what the question is asking me to do
Ration does not have units. You have to convert one of them to the same units and then work it out. For example: what is the ratio of 4m to 200cm ? This is the same as: 4m to 2m - so the answer is 2 to 1. (400cm to 200cm gives the same answer.)
It is finding an equivalent fraction.
The fraction is always exactly equal to ' 1 ', and so it doesn'tchange the value of the quantity that you multiply by it.
no, that's a conversion factor of 4.184
they aren't that different but the whole number needs to be converted for them to be the same
No, multiplying or dividing mass and volume by the same factor will not affect density because density is calculated by dividing mass by volume. As long as the mass-to-volume ratio remains constant, the density will not change.