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Answered 2016-09-28 12:02:34
There are none because two consecutive even integers would add up to an even number and the number given of 217 is an odd number.
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What are the two consecutive integers of 224?
There are no consecutive integers that add or multiply to 224. If you meant some other binary operation, you should specify what you meant.
All multiples of odd natural number can be written as the sum of consecutive natural numbers?
No. Odd numbers can be written as the sum of consecutive integers, but some multiples of odd numbers are even.
What are the two consecutive integers have a some of -21?
-10, -11
What 2 consecutive integers have a some of negative 105?
The numbers are -53 and -52.
What is the link between the product of any four consecutive positive integers and some square numbers?
The product of four consecutive integers is always one less than a perfect square. The product of four consecutive integers starting with n will be one less than the square of n2 + 3n + 1
How do you compare integers with positive numbers?
Some integers are positive numbers.Some integers are not positive numbers.Some positive numbers are integers.Some positive numbers are not integers.They are two sets whose intersection is the set of counting numbers.
What is the consecutive integers that the square root falls between if you are looking for the square root of 14?
Try it out! Calculate the squares of some small integers! That shouldn't take too long.
What is the number of non-square numbers between 2 consecutive numbers?
There is no such thing as consecutive numbers because numbers are infinitely dense. Between any two numbers there is another and so there is no such thing as a "next" number.There are no integers (square or non-square) between any two consecutive integers. There are infinitely many numbers between any two consecutive integers and, if the integers are non-negative, every one of these will be a square of some number so the answer is none. If the integers are negative then the infinitely many numbers will have a square root in the complex field but not in real numbers. In this case the answer is either none or infinitely many, depending on the domain.
If the sum of three consecutive even integers is 54 what are the integers?
Call the numbers 2n, 2n+2, and 2n+4 for some integer n. Using the form 2n ensures the numbers are even and adding 2 to the first one to get the second and then adding 2 to the third one to get the third ensures they are consecutive. Their sum is 54 so 6n+6=54 -> 6n=48 and n=8 The numbers are: 16, 18, and 20
Explain why the sum of three consecutive integers is divisible by three?
Here are some consecutive odd integers. All must follow this form: x+x+2+x+2=3x + 6 6 is divisible by 3. So is 3x. If you add two integers that are divisible by 3, it is still divisible by three. The question is not about odd integers, but consecutive integers. This should be x + x+1 + x+2 =3x+3 A bit simpler would be the three in a row : x-1, x, x+1 which add up to 3x which can be divided by 3.
Is 32 a rectangular number?
There is some disagreement. You can make a rectangle that is 4 x 8, but some definitions specify consecutive integers, which means 32 wouldn't qualify.
Is 48 a rectangular number?
There is some disagreement. You can make a rectangle that is 6 x 8, but some definitions specify consecutive integers, which means 48 wouldn't qualify.
What are the consecutive odd integers whose sum is 176?
If you call the first of the two "n", the second must be "n+2", so you need to solve:n + (n + 2) = 176 Or you can do some trial and error.
What are some ways you use integers in everyday life with out even knowing you are?
in golf u use integers hahahahahah oh yeahh
What is the symbol for integers were does it come from and what does it mean?
The symbols for integers (not the set of integers) are often the letters n, i, j and k. In some early programming languages, any variable whose name started with the letters i to n (inclusive) was an integer variable.
Can you prove If m n and p are three consectuive integers then mnp is even?
If m, n, and p are three consecutive integers, then one of them must be even. Let's say the even number is m. Since m is even, it is divisible by two, and so can be written as 2*k, where k is some integer. This means that m*n*p = 2*k*n*p. Since we are multiplying the quantity k*n*p by 2, it must be divisible by two, and therefore must be even.
What are some negative integers whose absolute value is greater than 3?
-5, -23. -235689 are three examples.
Why is the sum of three consecutive integers divisible by 6?
It is the product, not the sum, of three consecutive integers that is divisible by 6. The three consecutive integers must be multiplied, not added.For example, 2+3+4 = 9, which is not evenly divisible by 6.If your first number is odd, then the statement works. Here's why:The first number is odd, so it can be written as 2n+1 for some integer n.The next two numbers are just 2n+2 and 2n+3.Then the sum of the three numbers is:(2n+1) + (2n+2) + (2n+3) = 6n + 6which is obviously divisible by 6 regardless of the number you used for n.For the 'Product of three consecutive integers..." see the Related Question below.
Three consecutive odd integers have a sum of 45 in algebraci expression?
If x is the smallest odd integer, then x = 2n + 1 for some integer n. Then the next two odd integers are 2n + 3 and 2n + 5 So the question then becomes: 2n+1 + (2n+3) + (2n+5) = 45 or 6n + 9 = 45 to be solved for n and thence the smallest of the three consecutive odd integers.
What is the difference between a square and a rectangular number?
A square number is the product of the same two integers. A rectangular number is the product of consecutive integers.
How do you find consecutive integers on a number line?
The number line is set up so that integers are equally space. That is, the distance between two consecutive integers is, for example, 1 cm. (or some other convenient distance). Also, the numbers are usually labeled; you should therefore have no trouble finding them. If you have one integer, the next number (one more) is one unit to the right (at least, that's the standard way to show a number line).
What are examples of the law of closure in Mathematics?
There is no law of closure. Closure is a property that some sets have with respect to a binary operation. For example, consider the set of even integers and the operation of addition. If you take any two members of the set (that is any two even integers), then their sum is also an even integer. This implies that the set of even integers is closed with respect to addition. But the set of odd integers is not closed with respect to addition since the sum of two odd integers is not odd. Neither set is closed with respect to division.
What are some categories numbers are divided into?
Numbers are either whole integer numbers or they are fractions.Integers may be either odd or even.Integers may be prime, or not prime.
Where are some examples for subtracting integers?
what are some examples of subtracting integers
What are 5 pairs of integers whose product is less than zero whose sum is -26?
31
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