Given 6 different toys of green colour, 5 different toys of blue colour and 4 different toys of red colour. Combination of toys that can be chosen taking at least one green and one blue toys are

Given 5 different green dyes , 4 different blue dyes and 3 different red dyes , the number of combinations of dyes which can be chosen taking at least one green and one blue dye is

Given 5 different green dyes 4 different blue dyes and 3 different red dyes . The number of combinations of dyes can be chosen taking at least one green and one blue dye is

Given 5 different green dyes, four different blue dyes and three different red dyes, how many combinations of dyes can be chosen taking at least one green and one blue dye ?

Given 5 different green dyes, four different blue dyes and three different red dyes, the number of combinations of dyes which can be chosen taking atleast one green and one blue dye is Thinking Process : The numbers of ways to select dyes from 5 green, 4 blue and 3 red are 2^5,2^4 and 2^3 respectyively.

Given 5 different green dyes,four different blue dyes and three different red dyes,how many combinations of dyes can be chosen taking at least one green and one blue dye?

Given 5 different green dyes, 4 different blue dyes, 3 different red dyes. The number of combinations of dyes atleast one green and one blue dye is

A chain of beads is to be prepared using 6 different red coloured beads and 3 different blue coloured beads. In how many ways can this be done so that no two blue coloured beads come together.