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What else can I help you with?
How do you solve absolute value involving fractions?
Fractions make no difference to absolute values.
The difference of a negative integer and a positive integer is?
An integer that is equal in magnitude to the sum of their absolute values. Its sign is the same as which of the two numbers you are taking the difference from. For example, for the integers 5 and -7. Their absolute values are 5 and 7 so that the sum of the absolute values is 5+7 = 12. Then 5 - (-7) = +12 and -7 - 5 = -12.
Why absolute value important?
The absolute value is the [unsigned] difference between two values. It tells you how far one value is from another.
When two integers of opposite signs are added the result is the difference between the absolute values with the sign of the integer with the larger absolute value?
Yes.
What happens when you add two opposites together?
The absolute value of the answer is the difference between the absolute values of the two numbers and the sign associated with it is the same as that of the number with the greater absolute value.
Why are absolute values rarely used in daily lifes?
Actually they are; but we often don't think of them that way, or call them that way. Quite often when talking about a "difference", the absolute value is implied - for instance, the "difference" between 5 and 7 is the same as the difference between 7 and 5.
What is the biggest difference from the absolute equation?
The biggest difference from the absolute equation lies in the treatment of negative values. An absolute equation, which involves the absolute value function, transforms negative inputs into their positive counterparts, effectively removing any sign-related distinctions. This means that while an absolute equation can yield multiple outputs for a single input, it simplifies the expression by focusing solely on magnitudes rather than values. As a result, the absolute equation provides a different perspective on solutions within mathematical contexts.
What numbers have opposites that are the same as their absolute values?
All numbers have opposites that are the same as their absolute values.
Do opposites have the same or different absolute values?
Additive opposites MUST have the same absolute values.
Is the difference of 13.70s -13.8s 1 or -1 not sure if it's showing up but 13.7 and 13.8 are absolute values?
Neither. It is -1s.
Can distance be represented by absolute values true or false?
True. Distance can be represented by absolute values, as absolute value measures the non-negative distance between two points on a number line. For example, the distance between two numbers (a) and (b) can be expressed as (|a - b|), which gives the positive difference between them regardless of their order.
Can you use the distributive property in absolute values?
Yes, you can apply the distributive property in expressions involving absolute values, but it's important to consider the properties of absolute values. The distributive property states that ( a(b + c) = ab + ac ), and this can be used with absolute values, such as ( |a(b + c)| = |ab + ac| ). However, the absolute value of a sum is not necessarily equal to the sum of the absolute values, meaning ( |a + b| \neq |a| + |b| ) in general. Thus, careful attention is needed when manipulating expressions involving absolute values.
