In this problem we can calculate the sand amound in each of the elements of the mixture.
1) for the first one: 2m^2 with 35% of sand:

solving the rule of 3 is going to be:

so in the first element we have 0.7 m^2 of sand
2) For the seconf: 6m^2 with the 15% of sand:

Solving the rule of 3 is going to be:

so in the second element we have 0.9 m^2 of sand
So in total the content of sand is:
