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That depends - unfortunately, "whole number" is ambiguous, and can mean different things to different people. If by "whole number" you mean "natural number", then both are of course the same. If you choose to include negative numbers in your definition of "whole number", i.e., whole numbers = integers, then the two sets are not the same, and the proposed statement is false.

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โˆ™ 2016-10-11 23:40:31
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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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โˆ™ 2016-10-12 09:08:25

No, it is not true.

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โˆ™ 2016-10-12 14:15:35

No.

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Q: Is the statement true if a number is not a natural number then it is not a whole number true?
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Related questions

Is natural number is also a whole number true or false?

It is true.


True or false Are all whole numbers are natural numbers?

It depends, many people do count 0 as a natural number, but MOST do not. So for most HS text book, the answer is NO, all whole numbers are not natural numbers and the reason is 0 is a whole number but not a natural number.


Is the product of a fraction less than 1 and a whole number greater than less than the whole number?

No, the statement is not necessarily true.


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The is false. "the whole number" is a single number while "the set of natural numbers" is a set. A single number cannot be equal to a set.


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The integer 1 is a whole number that is neither a prime or a composite number because it has only one factor which is itself.


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An example of a true statement in algebra is x=x


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What are the steps in mathematical induction?

Step 1: Formulate the statement to be proven by induction. Step 2: Show that there is at least one value of the natural numbers, n, for which the statement is true. Step 3: Show that, if you assume it is true for any natural number m, greater or equal to n, then it must be true for the next value, m+1. Then, by induction, you have proven that the statement (step 1) is true for all natural numbers greater than or equal to n. Note that n need not be 1.


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