Question

1/6*x + 1/12*x + 1/7*x + 5 + 1/2*x + 4 = x

Answer 1

Ответ:

ответ на изображении, вот

Answer 2

To solve the equation 1/6x + 1/12x + 1/7x + 5 + 1/2x + 4 = x for the variable x, follow these steps:

1. Combine the x terms on the left side of the equation: (1/6)x + (1/12)x + (1/7)x + (1/2)x = x - 5 - 4

2. Find a common denominator for the fractions on the left side. The least common multiple of 6, 12, and 7 is 84. So, rewrite the fractions with the common denominator of 84: (14/84)x + (7/84)x + (12/84)x + (42/84)x = x - 9

3. Combine the fractions: (75/84)x = x - 9

4. Now, isolate x by dividing both sides of the equation by (75/84): x = (x - 9) / (75/84)

5. Simplify the right side by dividing and multiplying by the reciprocal of 75/84 (which is 84/75): x = x - 9 * (84/75)

6. Distribute and solve for x: x = x - 9 * 1.12 x = x - 10.08

7. Subtract x from both sides to isolate the constant term: 0 = -10.08

Since the equation 0 = -10.08 is not true, this means that there is no value of x that satisfies the given equation. It seems there might be an error in the equation or some other context missing. Double-check the equation and ensure all terms are correct.