An example of a true statement in algebra is x=x
The statement is true.
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.
As stated, that is false. Every number is not a factor of 1. 1 is a factor of every nonzero whole number.
True
1 is a factor of 5 which is a prime number
Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.
They're ALL divisible by 1... and themselves !
An example of a true statement in algebra is x=x
It is a true statement.
It is a true statement. If you buy them all, the probability of your winning is 1!It is a true statement. If you buy them all, the probability of your winning is 1!It is a true statement. If you buy them all, the probability of your winning is 1!It is a true statement. If you buy them all, the probability of your winning is 1!
No number, by itself, makes it true.
A solution or root makes a true statement when substituted in an equation.
"Could be" might mean something along the lines as "there exists an element..." For example, you could say that "The statement 2x + 1 = 3x could be true" because there exists a number (x = 1) such that the statement is true.
No, that's not true.
No, the statement is not necessarily true.
No; this statement is not true. The number 6 is an example of why this is not true.