Answer:
The answer is "Option b".
Explanation:
The Loanable funds are the amount of all the assets that individuals and companies have agreed to save and lend to creditors instead of for personal use, as an investment.
The earnings are also the foundation for supplying loanable funds. That request for credit funds is focused on lending. This relationship among saving provision and loan request decides its real rate as well as the sum of loans.
Answer:
Rs. 5993.75
Explanation:
The computation of the cost of laying the path is given below:
= {area of(pool +path)- area of pool }
= ((45 + 3.5) × (20 + 3.5)) - (45 × 20)
= (48.5×23.5) - (45 × 20)
= 1139.75 - 900
= 239.75 square meters
Now the cost is
= 239.75 × 25
= Rs. 5993.75
The market clearing price is the price that balances the amount buyers want to buy with the amount sellers want to sell. This price balances the amounts demanded and supplied. The "market clearing price" is most closely associated with market equilibrium, because it exists when a market is clear of shortage and surplus, or is in equilibrium, when the demand curve and supply curve intersect.
The right answer for the question that is being asked and shown above is that: "TRUE."Almost every phase of business and economic activity falls under some form of government regulation. This statement is true as far as the phase of business and economic activity is concerned.
Answer:
Portfolio weight - Stock A = 46.473%
Portfolio weight - Stock B = 53.527%
Explanation:
The weightage of portfolio refers to the amount of investment in each stock in the portfolio expressed as a percentage of total investment in the portfolio. The weightage of portfolio can be calculated by as follows,
Portfolio weightage = Investment in Stock A / Total Investment in Portfolio +
Investment in Stock B / Total Investment in Portfolio + ... +
Investment in Stock N / Total Investment in Portfolio
Total investment in portfolio = 190 * 95 + 165 * 126 = 38840
Investment in Stock A = 190 * 95 = 18050
Investment in Stock B = 165 * 126 = 20790
Portfolio weight - Stock A = 18050 / 38840 = 46.473%
Portfolio weight - Stock B = 20790 / 38840 =53.527%