Because the ratio would;t be correct.
Look at this example. What is the ratio of 1cm to 1 metre?
If you went by these measurements you would get 1:1 which means 1cm is the same as 1 metre., which is false.
The correct answer means comparing 1cm with 100cm (or 1 metre) which is 1:100.
So it's really important with ratios that the units are the same.
In a fraction they must be in the same units. In a ratio they need not be.
Yes. EX) 12/5 = 2.4
Unit Ratio- a ratio that has a denominator of 1
Yes. EX) 12/5 = 2.4
A ratio of two quantities, where the second quantity is a one-unit ratio, expresses the first quantity in relation to that single unit. For example, if the first quantity is 5, the ratio can be written as 5:1. This indicates that the first quantity is five times larger than the one-unit quantity. Such ratios are useful for simplifying comparisons and understanding proportional relationships.
In a fraction they must be in the same units. In a ratio they need not be.
blank = unit.
The value of the ratio is the same.
Yes. EX) 12/5 = 2.4
Yes. EX) 12/5 = 2.4
Unit Ratio- a ratio that has a denominator of 1
For two measurements to be a conversion factor, they must represent the same quantity but in different units. The ratio should equal 1 and can be written as a fraction where the units cancel out, allowing you to convert from one unit to another.
scale factor
It is 56 per day.
Yes. EX) 12/5 = 2.4
There is no "unit". It is a ratio. Just pick a unit. Since you're likely talking about engine displacement, liters are a good unit to use. +++ Engines are described in litres, but individual cylinder volumes are normally expressed in cubic centimetres (c.c.), but the compression-ratio is the same irrespective of measurement units because a ratio is dimensionless.
A ratio of two quantities, where the second quantity is a one-unit ratio, expresses the first quantity in relation to that single unit. For example, if the first quantity is 5, the ratio can be written as 5:1. This indicates that the first quantity is five times larger than the one-unit quantity. Such ratios are useful for simplifying comparisons and understanding proportional relationships.