Gabriella Montgomery
K=1
Rishi Vardhan
Weldon Crona
It is a true statement.
A true statement.
Julian will get his treat after dinner no matter what on the 12/11/12. True statement
8 = 12 is FALSE. So, the value of n, in a false statement can be anything at all.
By moving all other values to one side and setting it equal to X. For instance, x-12=24. To find the "x" value, add 12 to both sides of the equation which will result in x=36. We know that x=36 is true because when we "plug-in" or "substitute" every "x" in the original equation with the value "36", we should get matatically true statements. For instance 36-12=24 is a true statement.
If (-12, 24) satisfies the equation (makes it a true statement), then it is a solution to the equation. Chek: y = x + 12; replace y with 24, and x with -12 24 =? -12 + 12 24 = 0 false Therefore, (-12, 24) is not a solution.
The subtraction is not commutative, it means that n - 12 is not the same as 12 - n, except when n is 12. For example, suppose that we have a statement such as n - 12 = 12 - n. Can we find a value for n which will satisfy our statement?n - 12 = 12 - n (add n and 12 to both sides)n + n - 12 + 12 = 12 + 12 - n + n2n = 24 (divide by 2 both sides)n = 12Check:n - 12 = 12 - n12 - 12 =? 12 - 120 = 0 TrueBut, for all other values of n, the statement is not true. Let's say that n = 20Does 20 satisfies the statement? Check:n - 12 = 12 - n20 - 12 =? 12 - 208 = -8 FalseHence, we cannot write n - 12 as 12 - n for n ≠12.
12 plus 0 is 12
There is no equation. An equation is true, whereas the statement ( 5 + 7 = -12 ) is false.
The answer is: True. 12 over 16, or 12/16 is 0.75, or three quarters, which is also written as 3/4. (because 12 divided by 4 is 3, and 16 divided by 4 is 3) 3 over 4, or 3/4 is also 0.75, or three quarters (again 3/4). Any anything multiplied by 1 is the same value as itself. So the question is basically a statement showing that two fractions are equal to each other. The statement is correct so we "answer" the statement by saying that is is true.
The Statement was released on 12/12/2003.
Yes. The question is a true statement.