Question

Сколько можно получить флагов из трёх цветных тканей (красная зелёная синяя) если сказанно что:Все полосы флага в горизантальном положенииВ флаге 3 полосы

Answer 1

Зск , кзс, сзк, скз, зкс. Всего 6 флажков. Заранее пожалуйста

Answer 2

К-красная,  С-синяя, З-зеленая. КСЗ, КЗС, ЗСК, ЗКС, СЗК, СКЗ. И получается 6 флагов.

Answer 3

Calculating the Number of Flags

To calculate the number of flags that can be obtained from three different colored fabrics (red, green, and blue) with the condition that all the flag's stripes are in a horizontal position and the flag consists of 3 stripes, we can use the following approach:

1. Identify the Combinations: We need to calculate the number of unique combinations of the three colors for the flag's stripes. 2. Consider the Condition: We must ensure that all the stripes are in a horizontal position.

Let's proceed with the calculation.

Combinations of Colors

The number of unique combinations of the three colors (red, green, and blue) can be calculated using the formula for combinations, which is given by:

C(n, r) = n! / (r! * (n-r)!)

Where: - n is the total number of items (in this case, 3 colors) - r is the number of items to choose (in this case, 3 for the 3 stripes)

Calculation

Using the formula for combinations, we can calculate the number of unique combinations of the three colors for the flag's stripes.

The number of unique combinations of the three colors for the flag's stripes is: C(3, 3) = 3! / (3! * (3-3)!)

Result

The number of unique combinations of the three colors for the flag's stripes is 1.

Therefore, considering the condition that all the stripes are in a horizontal position, it is possible to obtain 1 flag from the three different colored fabrics (red, green, and blue) with 3 stripes.