Answer:
False
Explanation:
It is FALSE that Month-end and Year-end process helps to write-off bad debts.
This is because both month-end and year-end processes are processes specifically carried out to adjust all account balances to make and depict the actual financial activities of the firm. This assists the firm's management team to make a further decision, but not to just write-off bad debts.
Bad debt is written off only when a customer invoice is deemed to be uncollectible.
Any value given up from not going to the movies is the <u>"opportunity cost".</u>
Opportunity costs represent the advantages an individual, speculator or business passes up while picking one option over another. While money related reports don't demonstrate opportunity cost, entrepreneurs can utilize it to settle on taught choices when they have various alternatives previously them. Since they are concealed by definition, opportunity expenses can be neglected in the event that one isn't cautious. By understanding the potential botched chances one renounces by picking one venture over another, better choices can be made.
10-15 push ups: it's because pull-ups are taxing for an 8 year old, using my brother for an example who can hardly lift himself up. Sit-ups are taxing on the back due to the amount of muscular endurance and strength while a mile running-I laugh- converted to meters is approximately 1609 meters. I'm in Junior high yet I can only do 900. Thus, it can be concluded the most appropriate activity a third grader could handle is a simple push-up.
Answer:
12.00%
Explanation:
As per the given question the solution of standard deviation of a portfolio is provided below:-
Standard deviation of a portfolio = √(Standard deviation of Product 1)^2 × (Weight 1)^2 + Standard deviation of Product 2)^2 × (Weight 2)^2 + 2 × Standard deviation of product 1 × Standard deviation of product 2 × Weight 1 × Weight 2 × Correlation
= √(0.165^2 × 0.6^2) + (0.068^2 × 0.4^2) + (2 × 0.6 × 0.4 × 0.165 × 0.068 × 0.7)
= √0.009801 + 0.0007398 + 0.00376992
= √0.01431076
= 0.119628592
or
= 12.00%
So, we have calculated the standard deviation of a portfolio by using the above formula.