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What is the solution to the recurrence relation t(n) t(n-2) n2, and how does it relate to the overall pattern of the sequence?
The solution to the recurrence relation t(n) t(n-2) n2 is t(n) n2 (n-2)2 (n-4)2 ... 42 02. This relation shows that each term in the sequence is the square of the corresponding even number, starting from n. The overall pattern of the sequence is that it consists of the squares of even numbers in descending order, with each term being the square of the previous even number.
What is numercial data?
Numerical data is more on numbers. These numbers are the basis of the interpretation.
How did the z3 computer represent numbers?
It used a semi-logarithm representation of numbers.
Another name for graph a picture representation of numbers?
Another name for a graph that is a representation of numbers is a chart. The chart makes the numbers easy to understand upon a glance.Ê
How do you find the mean of a set of data?
You add All the numbers together and the divide by how many numbers there is.
Are numbers infinite?
yes numbers are infinite.......... ^_^
How many even numbers are there?
It is infinite. Infinite since numbers are infinite.
Which number can divided by 3 without leaving a remainder?
The infinite set of numbers which are multiples of three. The infinite set of numbers which are multiples of three. The infinite set of numbers which are multiples of three. The infinite set of numbers which are multiples of three.
What are the different group names for the keyword "5"?
The different group names for the keyword "5" include integers, whole numbers, natural numbers, and positive numbers.
Why is pie infinite?
because numbers are infinite
How many numbers there?
Numbers are infinite.
Is there an infinite number of whole numbers?
Yes, whole numbers will stretch to an infinite amount.
Are infinite numbe rationals?
Yes. There are infinite whole numbers, and whole numbers are rational.
What are all prime numbers that are odd numbers?
There is an infinite amount of prime numbers all of which are odd numbers
Are there any infinite numbers between -2 and -1?
-1
Is there an infinite amount of prime and composite numbers?
Yes, there is an infinite amount of prime numbers. This has been proven by the ancient Greek mathematician Euclid. As for composite numbers, since there are infinitely many natural numbers, there must also be an infinite amount of composite numbers, as they are all the natural numbers that are not prime.
What are all the numbers in the world?
Unfortunately there is no specific answer as numbers are infinite. So basically one would state: Numbers = ∞ (Infinite)
