0
Not everyone is agreed on this but Peano's axioms, which are the basis for the axiomatic structure of numbers defines 0 as a natural number and then all other natural numbers in terms of successors.
- 0 is not a successor of any natural number.
- 1 is the successor of 0 is 1 = S(0)
- 2 = S(S(0))
- 3 = S(S(S(0))) and so on.
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What is the difference between the smallest natural number and the first counting number?
The first counting number is 1. There is some disagreement over the smallest natural number. It is either 0 or 1 so your answer is either 0 or 1.
In the cells show. Place 10 digits numbers such as the digit in the first cell indicates the total number of 0s in the entire number the digit in cell 1 indicates the number of 1s in the number and so?
The answer is 6 2 1 0 0 0 1 0 0 0.
Is the sum of two rational numbers sometimes 0?
Yes. For example: * 0 + 0 = 0 * 1/1 + (-1/1) = 0 * 1/2 + 1/3 is not equal to zero. If the second rational number is the additive inverse of the first, then yes the sum of two rational numbers can be zero. The additive inverse is that number when added to another number gives the result 0, and is denoted as the negative of the first number; the additive inverse of the number a is denoted by -(a) and is such that a + -(a) = 0. eg the additive inverse of 1/2 is -(1/2) giving 1/2 + -(1/2) = 0.
Which ordered pair could you remove from the relation 2 1 1 1 1 0 0 1 1 0 so that it becomes a function?
The first number in each pair must be unique.
What is the smallest counting number?
1
What does L0 0 0 1 stand for?
L0 0 0 1 equates to: L = load and the first 0 = address. The second 0 = drive, the third 0 = first sector, and the 1 = number.
In the cells show. Place 10 digits numbers such as the digit in the first cell indicates the total number of 0s in the entire number the digit in cell 1 indicates the number of 1s in the number and so?
The answer is 6 2 1 0 0 0 1 0 0 0.
Is the sum of two rational numbers sometimes 0?
Yes. For example: * 0 + 0 = 0 * 1/1 + (-1/1) = 0 * 1/2 + 1/3 is not equal to zero. If the second rational number is the additive inverse of the first, then yes the sum of two rational numbers can be zero. The additive inverse is that number when added to another number gives the result 0, and is denoted as the negative of the first number; the additive inverse of the number a is denoted by -(a) and is such that a + -(a) = 0. eg the additive inverse of 1/2 is -(1/2) giving 1/2 + -(1/2) = 0.
What is the first number on basketball shirts?
The first number that can be selected is 00, followed by 0, 1, and so on.
What is the first number in the world?
1 or 0 or 2 or 3
What does 0 represent the number?
The number 0 is the answer to the subtraction 1 - 1 = ? Nothing! The numeral for zero was first used in India in the early centuries CE. Perhaps you are thinking of a 0 in a specific number. Please ask the question again, specifying the number.
What does 0 represent in the number?
The number 0 is the answer to the subtraction 1 - 1 = ? Nothing! The numeral for zero was first used in India in the early centuries CE. Perhaps you are thinking of a 0 in a specific number. Please ask the question again, specifying the number.
Why is 1 the first number that has a value?
Because 0 doesn't have a value, obviously.
What is the smallest counting number?
1
why is a number to the power 0 1?
why is a number to the power of 0 1
What is the next number in the sequence 7 6 4 6 2 6 1 6?
1 is a possibility because: I believe that this sequence has two parts. It is an alternating sequence. It has a repeated pattern of 6s as the second number and 4th and 6th and 8th etc. The first number and third and fith, etc. goes down by a number which goes down each time. So it is: 7-3 6+/- 0 4-2 6+/- 0 2-1 6+/- 0 1-0 6+/- 0 1-1 6+/- 0 0 (etc.) But simply the answer could be many things but 1 is the answer I found first.
What is a number 1?
if you start at zero (0) and count upwards the number one (1) is the first number you get to, it is part of a long chain of numbers that go on and on and on and on and on and on and on and on and on and on and on and on and on and on etc...
