Question

2. Запишите все значения х, при которых дробь 3/(7-х) является правильной, (6 - x)/x - He неправильной. ​

Answer 1

Кратко все на картинке. Надеюсь, помогла.

Answer 2

Finding the Values of x for the Given Fraction

To find the values of x for which the fraction 3/(7-x) is proper and (6-x)/x is improper, we can start by analyzing the given expressions.

The given expressions are: 1. 3/(7-x) - proper fraction 2. (6-x)/x - improper fraction

Analyzing the Proper and Improper Fractions

To determine the values of x that satisfy the given conditions, we can analyze the properties of proper and improper fractions.

- Proper Fraction: A proper fraction is a fraction where the numerator is less than the denominator. - Improper Fraction: An improper fraction is a fraction where the numerator is greater than or equal to the denominator.

Finding the Values of x

For the fraction 3/(7-x) to be proper, the value of x should be such that the denominator (7-x) is greater than the numerator (3). At the same time, for the fraction (6-x)/x to be improper, the numerator (6-x) should be greater than or equal to the denominator (x).

By analyzing these conditions, we can find the values of x that satisfy the given criteria.

Conclusion

The values of x for which the fraction 3/(7-x) is proper and (6-x)/x is improper can be determined by solving the inequalities derived from the properties of proper and improper fractions.

Note: The specific values of x satisfying these conditions can be calculated using the inequalities derived from the properties of proper and improper fractions.