Esi and Afi were to share 56 mangoes so that Esi has 8 mangoes less than Afi. What would be Afi's share?

Step 1: Define variables for the shares. Let Afi's share be $A$ mangoes. Let Esi's share be $E$ mangoes.

Step 2: Set up equations based on the given information. The total number of mangoes is 56: $A + E = 56$ Esi has 8 mangoes less than Afi: $E = A - 8$

Step 3: Substitute the second equation into the first equation. $A + (A - 8) = 56$ $2A - 8 = 56$

Step 4: Solve for $A$. $2A = 56 + 8$ $2A = 64$ $A = \frac{64}{2}$ $A = 32$ Afi's share is 32 mangoes.

The final answer is $\boxed{32}$.

Step 1: Calculate the contribution per worker. The Ho branch has 50 workers and realized GHC 60000. Since each worker contributes an equal amount, the contribution per worker is: $\text{Contribution per worker} = \frac{Total amount from Ho branch}{Number of workers in Ho branch}$ $\text{Contribution per worker} = \frac{60000}{50} \text{ GHC/worker}$ $\text{Contribution per worker} = 1200 \text{ GHC/worker}$

Step 2: Calculate the total amount realized by the Kpando branch. The Kpando branch has 40 workers. $\text{Total amount from Kpando branch} = Contribution per worker \times \text{Number of workers in Kpando branch}$ $\text{Total amount from Kpando branch} = 1200 GHC/worker \times 40 \text{ workers}$ $\text{Total amount from Kpando branch} = 48000 \text{ GHC}$

The final answer is $\boxed{GHC 48,000.00}$.

Step 1: Calculate the total age of the initial 9 students. The average age of 9 students is 25 years. $\text{Total age of 9 students} = Average age \times \text{Number of students}$ $\text{Total age of 9 students} = 25 years \times 9$ $\text{Total age of 9 students} = 225 \text{ years}$

Step 2: Calculate the new total age after the new student joins. A new student who is 15 years old joins the class. $\text{New total age} = Total age of 9 students + \text{Age of new student}$ $\text{New total age} = 225 years + 15 \text{ years}$ $\text{New total age} = 240 \text{ years}$

Step 3: Calculate the new average age for 10 students. The new number of students is $9 + 1 = 10$. $\text{New average age} = \frac{New total age}{New number of students}$ $\text{New average age} = \frac{240 years}{10}$ $\text{New average age} = 24 \text{ years}$

The final answer is $\boxed{24}$.