Not sure about this question. But, a geometric sequence is a sequence of numbers such that the ratio of any two consecutive numbers is a constant, known as the "common ratio". A geometric sequence consists of a set of numbers of the form a, ar, ar2, ar3, ... arn, ... where r is the common ratio.
7/13. These numbers have no common factors (besides 1), so it's as simple as putting one over the other.
In general, no. It is possible though. (2pi)/pi is rational. pi2/pi is irrational. The ratio of two rationals numbers is always rational and the ratio of a rational and an irrational is always irrational.
Irrational numbers are not able to be formed from a simple ratio or fraction.The root word behind rational is the word Ratio, the relationship of two numbers. Their ratio.Pi and e would be common irrational numbers, as is 2^0.5
Example: 3/6 3 and 6 have two common factors, 1 and 3. Dividing both numbers by the greatest of these leaves 1/2
Yes, because one is common to all integers.
Yes.
Yes.
Yes.
Look for common factors. If you find one, divide both numbers by such a common factor.
if one number is odd 2 cannot be a common factor
A ratio always has a common factor, even if it's only 1.
67 and 53 are both prime numbers, meaning they only have factors of themselves and one. Because of this, they have no common factors greater than one and cannot be reduced.
The "common ratio" of a geometric series is any of the numbers, divided by the previous number.If in all cases you get the same ratio (the same result of a division), then you have a common ratio. If the division gives you different numbers, then there is no common ratio.
No, the ratio of two natural numbers can be positive, negative, or zero depending on the numbers being divided.
No; depends on the signs of the rational numbers.
Find a common factor of the number in the ratio. If the common factor is 1, then the ratio cannot be reduced. Otherwise, divide both numbers of the ratio by the common factor. It will have been reduced.