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This is because the average of the ratios does not take account of the sizes of the numbers in the ratios.
A ratio is a comparison between two values. The values can be integers or fractions (ratios).
Ratios are used to compare numbers. When you're working with ratios, it's sometimes easier to work with an equivalent ratio.
Area ratio = (edge-length ratio)2 Volume ratio = (edge-length ratio)3 Volume ratio = (area ratio)3/2
The answer is "proprtional".
This is because the average of the ratios does not take account of the sizes of the numbers in the ratios.
A ratio is a comparison between two values. The values can be integers or fractions (ratios).
Rational numbers are equivalent to ratios of two integers (the denominator being non-zero). A ratio is a relationship between two set of values. For example, the ratio of the circumference of a circle to its diameter is pi, which is not a rational number.
Given a ratio, a percentage is the numerator of an equivalent ratio whose denominator is 100.
Ratios are used to compare numbers. When you're working with ratios, it's sometimes easier to work with an equivalent ratio.
Yes - except that you need to specify ratios of INTEGERS. pi/2 is a ratio of pi and 2 but it is irrational.
To write equal ratios multiply both terms by the same number or divided both terms. For example, 2/ 9 is a ratio equal ratio will be 4/18. There is no difference between equal ratios and equivalent ratios.
Rates are ratios that are renamed so that one of the numbers is 1. It is usually the denominator of the original ratio.
Area ratio = (edge-length ratio)2 Volume ratio = (edge-length ratio)3 Volume ratio = (area ratio)3/2
Given a ratio, a percentage is the numerator of an equivalent ratio whose denominator is 100.
Yes,decimal are related to ratios in mathematics. When a ratio is solved or two numbers are not divisible by each other then the result of the division of the ratio is decimal number only.
With probability ratios the value you get to describe the strength of the relationship when you compare (A given B) to (A given not B) is not the same as what you get when you compare (not A given B) to (not A given not B). This is, IMHO, a big problem. There is no such problem with odds ratios.