There are 10 red balls of different shades & 9 green balls of identical shades. Then the number of arranging them in a row so that no two green balls are together is

There are 10 red balls of different shades &g green balls of identical shades.Then the number of arranging them in a row so that no two green balls are together is

There are 5 green balls of different shades and 4 red balls of identical shades. No. of ways of arranging them in a row so that · no two green balls are together is

There are 5 green balls of different shades and 4 red balls of identical shades. No. of ways of arranging them in a row so that · no two red balls are together is

There are 5 green balls of different shades and 4 red balls of identical shades. No. of ways of arranging them in a row so that · green and red balls come alternatively is

There are 2 identical white balls, 3 identical red balls, and 4 green balls of different shades. Find the number of ways in which they can be arranged in a row so that at least one ball is separated from the balls of the same color.

There are 2 identical white balls,3 identical red balls,and 4 green balls of different shades. Find the number of ways in which they can be arranged in a row so that at least one ball is separated from the balls of the same color.

There are 2 identical white balls, 3 identical red balls, and 4 green balls of different shades. Find the number of ways in which they can be arranged in a row so that atleast one ball is separated from the balls of the same color.

There are 2 identical white balls, 3 identical red balls, and 4 green balls of different shades. Find the number of ways in which they can be arranged in a row so that atleast one ball is separated from the balls of the same color.