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How and why are real numbers more difficult to represent and process than integers?
There are more real numbers than integers. The set of integers is countably infinite, of magnitude aleph-zero. The set of real numbers is uncountably infinite (specifically, aleph-one).
A computer can't really represent real numbers (that would require an infinite amount of memory), rather, it uses an approximation.
There are more real numbers than integers. The set of integers is countably infinite, of magnitude aleph-zero. The set of real numbers is uncountably infinite (specifically, aleph-one).
A computer can't really represent real numbers (that would require an infinite amount of memory), rather, it uses an approximation.
There are more real numbers than integers. The set of integers is countably infinite, of magnitude aleph-zero. The set of real numbers is uncountably infinite (specifically, aleph-one).
A computer can't really represent real numbers (that would require an infinite amount of memory), rather, it uses an approximation.
There are more real numbers than integers. The set of integers is countably infinite, of magnitude aleph-zero. The set of real numbers is uncountably infinite (specifically, aleph-one).
A computer can't really represent real numbers (that would require an infinite amount of memory), rather, it uses an approximation.
What else can I help you with?
How is subtracting rational numbers different then subtracting whole numbers?
Subtracting rational numbers involves managing fractions, which may require finding a common denominator, while subtracting whole numbers is a straightforward process of simple arithmetic. Additionally, rational numbers can result in negative values or fractions, affecting the outcome and interpretation of the result. In contrast, whole numbers are always non-negative integers, making their subtraction simpler and more predictable. Thus, the complexity of operations increases with rational numbers due to their fractional components.
What are the steps of the estimating process?
They are:Replace the numbers in the question with approximate valuesCarry out the calculation using them instead of the exact numbers.
What does the word prime factorization mean?
== Will you please answer my question?! Will you please answer my question?! == In number theory ( http://www.answers.com/topic/number-theory ), integer factorization is the process of breaking down a composite number ( http://www.answers.com/topic/composite-number ) into smaller non-trivial integers ( http://www.answers.com/topic/divisor-2 ), which when multiplied together equal the original integer. Source:integer-factorization== The prime factors of a positive integer are the prime numbers that divide into that integer exactly, without leaving a remainder.The process of finding these numbers is called integer factorization, or prime factorization. Source:http://en.wikipedia.org/wiki/Prime_factor
What are all the composite numbers from 1000 to 3000?
Composite numbers are positive integers greater than 1 that have factors other than 1 and themselves. To find all the composite numbers between 1000 and 3000, we can start by listing the prime numbers in that range: 1009, 1013, 1019, 1021, 1031, 1033, and so on. Then, we can identify the numbers that are not prime, which are composite. This process would yield a list of composite numbers between 1000 and 3000.
How are a common denominator and a common multiple alike and different?
Both result from the comparison of integers. The process used to find them is the same. The only difference is in their function. One is a denominator, one isn't.
What are some misconceptions when people are multiplying and dividing integers?
One misconception is that the process is difficult.
How is the process of dividing intergers similar to the process of multiplying intergers?
integers are negative and poitive numbers you can multipy and divide poitive numbers but you can't divide negative numbers because you can't have negitve divded by a other number
How is dividing rational numbers like dividing integers?
Dividing rational numbers is similar to dividing integers because both operations involve the concept of one number being divided by another. In both cases, you can express the division as a fraction, where the numerator is the dividend and the denominator is the divisor. For rational numbers, the process includes simplifying the fraction if possible, similar to how integers can be simplified when they share common factors. Ultimately, the rules for division, such as the need for a non-zero divisor, apply equally to both rational numbers and integers.
How can you use what you know about adding integers to add rational numbers?
To add rational numbers, you can use the concept of adding integers by first expressing the rational numbers as fractions with a common denominator. Once the fractions have the same denominator, you can add the numerators while keeping the denominator unchanged, similar to how you add whole numbers. Finally, simplify the resulting fraction if necessary. This method leverages the same principles of addition used with integers, making the process straightforward.
If a computer adds together a list of numbers what term identifies these numbers?
The numbers that a computer adds together in a list are referred to as "operands." In the context of addition, operands are the values being summed. They can be integers, floating-point numbers, or any numeric data types that the computer can process.
How is the process of dividing integers similar to the process of multiplying integer?
SMS,soso
When you count by 1's from an integer you are counting what?
When you count by 1's from an integer, you are sequentially listing the whole numbers that follow that integer, increasing by one with each count. This process creates a series of consecutive integers, moving upward if you start from a positive integer or downward if you start from a negative integer. Essentially, you are enumerating the integers in a linear fashion.
What is the process of finding the product of two integers called?
Multiplication
Why elicitation and analysis is a difficult process?
The process is difficult because of communication problem.
What are the rules for adding integers and rational numbers?
When adding integers, if the numbers have the same sign, you add their absolute values and keep the sign. If they have different signs, you subtract the smaller absolute value from the larger one and take the sign of the number with the larger absolute value. For rational numbers, the process is similar: if the fractions have the same denominator, you add the numerators while keeping the denominator. If they have different denominators, you first find a common denominator before proceeding with the addition.
Explain the process for finding the product of two integers?
The product of two integers is found by multiplying them. Eg. the product of 5 and 3 is 15.
Can the ENIAC store represent and process movies or sound?
No, ENIAC could store only 20 numbers of 10 digits length. All other numbers were constants set on switches by hand. It takes thousands of numbers per second of sound and millions of numbers per second of a movie.
