Question

|3-2|x-5||=5 Пжпжпжпжпжпжпжпжпжпжпжпжпжпжжпжппж​

Answer 1

Ответ:

|3-2|х-5|=5 с=5>0

3-2×|х-5|=5 3-2×|х-5|=-5

-2×|х-5|=2 |х-5|=4

х=0 х1= х-5=4

х2= х-5=-4

х1= 9 х2= 1

Answer 2

Ответ:

х= 9, х2= 1

Пошаговое объяснение:

|3-2|х-5|=5            с=5>0

3-2×|х-5|=5 3-2×|х-5|=-5

-2×|х-5|=2 |

х-5|=4

х=0 х1= х-5=4

х2= х-5=-4

Ответ: х= 9, х2= 1

Answer 3

To solve the equation |3 - 2| |x - 5| | = 5|, we can break it down step by step:

1. Simplify the absolute values: |3 - 2| = 1 So, the equation becomes: 1 |x - 5| = 5

2. Now, isolate the absolute value: |x - 5| = 5 / 1 |x - 5| = 5

3. Since the absolute value of a number is always non-negative, we can split this equation into two cases:

   Case 1: x - 5 = 5 Solve for x: x = 5 + 5 x = 10

   Case 2: -(x - 5) = 5 Solve for x: -x + 5 = 5 -x = 5 - 5 -x = 0

Now, divide both sides by -1 to isolate x: x = 0 / -1 x = 0

So, the equation |3 - 2| |x - 5| | = 5| has two solutions: x = 10 and x = 0.