
|х|=8 |Х|=5 |Х|=13,2


Ответы на вопрос

Ответ:
|х|=8
х=8;-8
|х|=5
х=5;-5
|х|=13,2
х=13,2;-13,2



Ответ:
|х|=8= -8
|Х|=5= -5
|Х|=13,2= -13,2



It looks like you've provided three equations involving absolute values. Let's break down each equation:
|х| = 8 This equation states that the absolute value of a variable, which appears to be "х," is equal to 8. This means that х could be either 8 or -8 because the absolute value of a number is always positive.
|Х| = 5 This equation states that the absolute value of another variable, which appears to be "Х," is equal to 5. Similarly, this means that Х could be either 5 or -5.
|Х| = 13.2 This equation states that the absolute value of Х is equal to 13.2. Like the previous equations, this means that Х could be either 13.2 or -13.2.
Please note that absolute value equations typically have two possible solutions, one positive and one negative, because the absolute value of a number is its distance from zero on the number line.



It looks like you're writing mathematical expressions involving absolute values and variables. Let's break down each expression:
|х| = 8 This expression means that the absolute value of the variable "x" is equal to 8. In other words, |x| = 8 implies that x can be either 8 or -8 because the absolute value of both 8 and -8 is 8.
|Х| = 5 This expression means that the absolute value of the variable "Х" (which appears to be a different variable, possibly a capital letter "X") is equal to 5. In this case, |Х| = 5 implies that Х can be either 5 or -5 because the absolute value of both 5 and -5 is 5.
|Х| = 13.2 Similar to the previous expression, this one states that the absolute value of the variable "Х" is equal to 13.2. Thus, |Х| = 13.2 implies that Х can be either 13.2 or -13.2 because the absolute value of both 13.2 and -13.2 is 13.2.
So, in summary:
- For the first expression, "x" can be either 8 or -8.
- For the second expression, "Х" can be either 5 or -5.
- For the third expression, "Х" can be either 13.2 or -13.2.


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