
Розв’яжіть рівняння: 2) | x| = 125; 3) | x |= 7,8; 4) |x| = 6 7 .


Ответы на вопрос

Ответ:
1)x=-125
x=125
3)x=–7,8
x=7.8
4) x=-6
x=6






- |x| = 125
To solve this equation, we can consider two cases:
Case 1: x is positive: If x is positive, then |x| is equal to x. So we have: x = 125
Case 2: x is negative: If x is negative, then |x| is equal to -x. So we have: -x = 125
To solve this equation, we multiply both sides by -1: x = -125
Therefore, the solutions to the equation |x| = 125 are x = 125 and x = -125.
- |x| = 7.8
Similarly, we consider two cases:
Case 1: x is positive: If x is positive, then |x| is equal to x. So we have: x = 7.8
Case 2: x is negative: If x is negative, then |x| is equal to -x. So we have: -x = 7.8
Again, we multiply both sides by -1: x = -7.8
Therefore, the solutions to the equation |x| = 7.8 are x = 7.8 and x = -7.8.
- |x| = 6.7
Following the same approach:
Case 1: x is positive: If x is positive, then |x| is equal to x. So we have: x = 6.7
Case 2: x is negative: If x is negative, then |x| is equal to -x. So we have: -x = 6.7
Multiplying both sides by -1: x = -6.7
The solutions to the equation |x| = 6.7 are x = 6.7 and x = -6.7.


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