When a company issues debentures to acquire net assets from another entity, the transaction involves calculating the difference between the issued debentures and the net assets' value. Understanding this accounting treatment is essential:
Analysis:
Scenario: If the amount of debentures issued is more than the value of the net assets acquired:
Explanation:
Therefore, in this scenario, the difference is classified as Goodwill.
When a company takes over another business, it records the assets and liabilities at their agreed values. The difference between the value of assets taken over and the liabilities assumed is called the Net Assets. The Purchase Consideration (PC) is the amount paid by the acquiring company, which can be in the form of cash, shares, debentures, etc.
Formula for Purchase Consideration: Purchase Consideration (PC) \[ = \text{Value of Assets} - \text{Value of Liabilities} + \text{Goodwill (if PC $>$ Net Assets)} \] OR \text{Purchase Consideration (PC)} \[ = \text{Value of Assets} - \text{Value of Liabilities} - \text{Capital Reserve (if PC $t;$ Net Assets)} \] Step 1: Analyzing the Given Situation - In this case, debentures are issued as part of the purchase consideration. - The question states that the amount of debentures issued (which forms the Purchase Consideration) is greater than the net assets taken over.
Step 2: Impact of Purchase Consideration $>$ Net Assets If the Purchase Consideration (PC) is greater than the net assets, the difference represents the payment for the reputation, brand value, or the earning capacity of the acquired business. This is recorded as Goodwill. \[ \text{Goodwill} = \text{Purchase Consideration} - \text{Net Assets} \] Step 3: Conclusion - Since the debentures issued (Purchase Consideration) are greater than the net assets, the excess amount paid represents (B) Goodwill.
- If Purchase Consideration were less than the net assets, the difference would be a gain for the acquiring company, treated as Capital Reserve. Therefore, the correct answer is (B) Goodwill.
The following journal entry appears in the books of Latvion Ltd. :
The discount on issue of debentures is :
If \[ A = \begin{bmatrix} 1 & 2 & 0 \\ -2 & -1 & -2 \\ 0 & -1 & 1 \end{bmatrix} \] then find \( A^{-1} \). Hence, solve the system of linear equations: \[ x - 2y = 10, \] \[ 2x - y - z = 8, \] \[ -2y + z = 7. \]