
Math Q3 - Quiz 3
QuizΒ by Reymart Rucio
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The absolute value of any nonzero integer is positive.
If |x| = 10, x can only be 10.
The expression |5 β 12| is equal to β7.
If |a| = |b|, then a must be equal to b.
The absolute value of negative 21 is positive 21.
The absolute value of a negative number is negative.
If |m β 8| = 5, then m could be either 3 or 13.
The absolute value of zero is undefined.
The absolute value of a sum is equal to the sum of the absolute values.
The statement |p + q| = |p| + |q| is true for all integers p and q.
The absolute value of any whole number is itself.
If x is any integer, then |x | = |βx |.
If |x| = 5, then x must be β5.
The absolute value of a number is greater than or equal to zero.
If |a β b| = 0, then a must be equal to b.
What is the absolute value of β12?
If |x β 5| = 9, what are the possible values for x?
Which of the following is equivalent to |β8|?
If |a| = 20 and |b| = 15, what is the value of |a | + |b|?
What is the value of |5| β |β10|?
Evaluate |8 + 10 β 20|.
If |c| = 25 and |d| = 25, what can you conclude about the relationship between c and d?
The absolute value of a negative number is always:
If |m β 3| = 7, what are the possible values for m?
If x is a negative integer, which of the following statements is true?