Question

| 1\x|=5/8|1/y|=2/7|1\z|=2/5|2\x|=1/3|3\y|=5/6|4\x|=8/9​

Answer 1

Ответ:

Боже вот ответ  на 4 5 6

|2/x|=1/3 -2/x=1/3 x=-6 x=6  5) |3/y|=5/6 5/y=-18 y=-3,6 6) |4/x|=8/9 -4/x=8/9 8x=-36 x=-4,5

Пошаговое объяснение:

Answer 2

It looks like you have a system of equations with absolute values and fractions. Let's solve this step by step:

1. |1/x| = 5/8 To remove the absolute value, we can have two cases:

   Case 1: 1/x = 5/8 Multiply both sides by x to isolate x: 1 = (5/8)x Now, divide both sides by (5/8) to solve for x: x = 8/5

   Case 2: 1/x = -5/8 Multiply both sides by x to isolate x: 1 = (-5/8)x Divide both sides by (-5/8) to solve for x: x = -8/5

2. |1/y| = 2/7 Similar to the first equation, we have two cases:

   Case 1: 1/y = 2/7 Multiply both sides by y to isolate y: 1 = (2/7)y Divide both sides by (2/7) to solve for y: y = 7/2

   Case 2: 1/y = -2/7 Multiply both sides by y to isolate y: 1 = (-2/7)y Divide both sides by (-2/7) to solve for y: y = -7/2

3. |1/z| = 2/5 Again, we have two cases:

   Case 1: 1/z = 2/5 Multiply both sides by z to isolate z: 1 = (2/5)z Divide both sides by (2/5) to solve for z: z = 5/2

   Case 2: 1/z = -2/5 Multiply both sides by z to isolate z: 1 = (-2/5)z Divide both sides by (-2/5) to solve for z: z = -5/2

Now we have four possible solutions for x, y, and z:

1. x = 8/5, y = 7/2, z = 5/2
2. x = 8/5, y = 7/2, z = -5/2
3. x = -8/5, y = -7/2, z = 5/2
4. x = -8/5, y = -7/2, z = -5/2

These are the solutions to the given system of equations with absolute values and fractions.