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The absolute value of a number is its distance from zero (0) on a ... When addressed with this you must treat the absolute value brackets as you would ... Your last step once you have a single number inside the absolute value ... value, the distance is the same if you switch the order of the two numbers.
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2 numbers that have the same absolute value but different signs?
It is impossible. The absolute value is always positive.
What is the sum of the different numbers that have the same absolute value?
If 2 numbers are different, but have the same absolute value, then one is the opposite of the other. Any number plus its opposite equals zero.
Is this question true or false are there always two numbers thtj have the same absolute value?
Other than for the value 0, there are always two numbers that have the same absolute value: the number and the negative of the number, eg 2 and -2 both have the absolute value 2. There is no negative 0, so there is only the number 0 which has the absolute value 0.
Will positive numbers always have a higher absolute value than the negative numbers and WHY?
No. The absolute value is the distance a number is from zero. It is always represented by a positive number. The absolute value of any positive number and its negative counterpart is the same.
Two numbers with the same absolute value but different signs?
opposites, additive inverses
Do two integers that have the same absolute value have to be the same?
No.They must have the same numeral, but can have opposite signs. So, for example, the numbers 5 and -5 are clearly not the same, but the absolute value of either number is 5.
2 numbers that have the same absolute value but different signs?
It is impossible. The absolute value is always positive.
What is the sum of the different numbers that have the same absolute value?
If 2 numbers are different, but have the same absolute value, then one is the opposite of the other. Any number plus its opposite equals zero.
What pattern do you see in numbers that have the same absolute value?
If two numbers have the same absolute value, and the two numbers are not the same number, then the two numbers are negatives of each other. Or you could say that they have the same magnitude, but opposite signs. Example: |-5| = |5| = 5
Can you reverse the numbers inside an absolute value symbol?
The answer depends on the operation. The absolute value of 2/3 is not the same as the absolute value of 3/2! It does work for subtraction, though.
Is this question true or false are there always two numbers thtj have the same absolute value?
Other than for the value 0, there are always two numbers that have the same absolute value: the number and the negative of the number, eg 2 and -2 both have the absolute value 2. There is no negative 0, so there is only the number 0 which has the absolute value 0.
Will positive numbers always have a higher absolute value than the negative numbers and WHY?
No. The absolute value is the distance a number is from zero. It is always represented by a positive number. The absolute value of any positive number and its negative counterpart is the same.
Is value the same as absolute-value in algebra?
No. That is only true for non-negative numbers. The value of a negative number, such as -3 , is negative 3. But its absolute value is 3.
Can't two different rational numbers have the same absolute value?
Yes, they can. If x is a non-zero rational number then x and -x will have the same absolute value.
Two numbers with the same absolute value but different signs?
opposites, additive inverses
What are two numbers with the same absolute value but different signs?
Its impossible if they are both absolute value with different signs. If they have different signs one would be absolute value and one would be negative value.
what is the absolute value of one half?
1/2 (one half) and minus one half has the same value Usually denoted as |1/2| The standard definition of absolute value is that the number must be positive or zero. But usually absolute value is applied to integers, rather than rational, real or imaginary numbers, while the concept is meaningless when applied to whole (or counting) numbers.
