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Algebra

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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: An example of consecutive odd numbers is 23 25 27 and 29. Find four consecutive odd numbers with a sum of 160 Show your work?
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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).


How do you find mode for numbers that all only show up once?

For the situation you state, there is no mode.


Use pigeonhole principle to show that one of any n consecutive integers divisible by n?

Let's look at a simple example first such as 3 consecutive integers. We want to show that it is divisible by 3.Take 4,5, and 6 and of course 6 is divisible by 3.The reason for this is can be seen using the pigeonhole principle.When an integer is divided by 3, possible remainders are 0, 1, and 2. It follows that everyinteger can be expressed in one of the forms 3k, 3k + 1, and 3k + 2 where k is an integer.So if we have any three consecutive integers, one of them must be divisible by 3.Let's look at how the pigeonhole principle applies. Suppose we have 3 consecutive integers are non are divisible by 3. Think of the pigeon holes as 3k, 3k + 1, and 3k + 2, now this means no numbers are in the 3k hole and two of them must be in either the 3k+1 hole or the 3k+2 hole. But this contradicts that they are consecutive integers.So for any n, let the pigeon holes be nk, nk+1,... nk+(n-1) and these exhaust the multiples of n. Now if you take n consecutive numbers, you must have a least 1 number in the nk pigeon hole or else they are not consecutive.


How can you show the associative property of multiplication using the numbers 2 and negative 2?

Answer: The associative property involves three numbers, not two. Of course, you can use one of the numbers more than once. For example, show, by calculation, that (2 x 2) x -2 = 2 x (2 x -2).


Are irrational numbers used to find square roots?

All prime numbers have irrational number square roots, so if you try to find the square root of a non-perfect square number use them to simplify it. For example, ±√125 = ±√25*5 = ±5√5 (when you want to show both the square roots) √72 = √36*2 = 6√2 √-27 = √-9*3 = 3i√3

Related questions

Show consecutive odd numbers divisible by 4?

There aren't any odd numbers divisible by 4, much less consecutive ones.


What times does a digital clock show consecutive numbers?

12:34


Show that if we select 51 distinct numbers from 1 to 100 at least two are consecutive numbers.?

In 100 numbers you can select 50 all odd or 50 all even and there will be no consecutive pair. Picking another number must be of the opposite parity and so consecutive with one of your first 50.


What are cardinal ordinal and nominal numbers?

Ordinal numbers only show the order of something. For example, Mike came in second place.Nominal numbers are similar to numbers on a sports player's jersey. For example, Mike is number six.Cardinal numbers show quantity. For example, I dropped off five shirts to the laundromat.


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).


Find a counter example to show that the following The sum of any two odd numbers is divisible by 4?

3+3=6 which is clearly not divisble by 4


Can you show me an example of numeric numbers?

The term numeric number is redundant. All numbers are numeric, since numeric means composed of numbers.


What ways can graphs be helpful in?

graphs can be helpful because you can create graphs and you can plot numbers on them. They help you find so many different things ! an example is if i have the numbers 1,2,3,4,5,6 you can plot these numbers on a graph. It can also show a change, or record something for a amount of time.


Can you show me a example of an histogram graph?

A histogram is a bar chart that only uses numbers.


If she says that you can find the LCM of any two whole numbers by multiplying them together provide a counter example to show that Sarah statement is incorrect?

The LCM of 2 and 4 is not 8.


Show that 5 always divides evenly into the sum of any five consecutive counting numbers?

Chose any integer x. Five consecutive numbers: x, x+1, x+2, x+3, x+4 The sum of these numbers is 5x+10. Factoring: 5(x+2) You can always divide this evenly by 5, giving x+2.


Find a counterexample to show that the conjecture is false?

if the qoutient of two numbers is positive, then both numbers must be a rectangle.

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