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Anika [276]
3 years ago
8

Define rent seeking. Rent seeking is attempting to transfer surplus from one group to another, for firms it usually involves: re

stricting supply in order to increase price. restricting supply in order to decrease price. increasing supply in order to decrease price. increasing supply in order to increase price. Do firms have a greater incentive to engage in rent-seeking behavior when demand is elastic or when it is inelastic?
Business
1 answer:
murzikaleks [220]3 years ago
6 0

Answer:

For firms, Rent Seeking usually involves: <u>restricting supply in order to increase price</u>

Explanation:

An example of rent-seeking in a modern economy is spending money on lobbying for government subsidies in order to be given wealth that has already been created, or to impose regulations on competitors, in order to increase market share.

A rent seeking firm have a greater incentive to engage in rent-seeking behavior when demand is elastic because the restriction imposed on competitors will not affect the demand for the goods.

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A 27-year U.S. Treasury bond with a face value of $1,000 pays a coupon of 6.00% (3.000% of face value every six months). The rep
nikdorinn [45]

Answer:

(A) $1,055.35  (B) $2,180.53  (C) $780.07  (D) $412.08.

Explanation:

The tenor of the bond is 27 years i.e. (27 * 2=) 54 periods of 6 months each (n).

Face Value (F) = $1,000

Coupon (C) = 6% annually = 3% semi annually = (3% * 1000 face value) = $30.

The Present Value (PV) of the Bond is computed as follows.

PV of recurring coupon payments + PV of face value at maturity

= \frac{C(1-(1+r)^{-n}) }{r} + \frac{F}{(1+r)^{n}}

A) Yield = 5.6% annually = 2.8% semi annually.

PV = \frac{30(1-(1.028)^{-54}) }{0.028} + \frac{1,000}{(1.028)^{54}}

= 830.25 + 225.10

= $1,055.35.

B) Yield = 1% annually = 0.5% semi annually.

PV = \frac{30(1-(1.005)^{-54}) }{0.005} + \frac{1,000}{(1.005)^{54}}

= 1,416.64 + 763.89

= $2,180.53.

C) Yield = 8% annually = 4% semi annually.

PV = \frac{30(1-(1.04)^{-54}) }{0.04} + \frac{1,000}{(1.04)^{54}}

= 659.79 + 120.28

= $780.07.

D) Yield = 15% annually = 7.5% semi annually.

PV = \frac{30(1-(1.075)^{-54}) }{0.075} + \frac{1,000}{(1.075)^{54}}

= 391.95 + 20.13

= $412.08.

4 0
3 years ago
The Lodge borrowed $2,000,000 for five years at an annual interest rate of 9% from the Merchant Bank, which required a $100,000
AleksandrR [38]

Answer:

option (b) 9.5%

Explanation:

Data provided in the question:

Loan Amount = $2,000,000

Annual interest rate = 9%

Required compensating balance = $100,000

Now,

Effective interest rate(EIR)

= (loan × Annual interest on loan) ÷ (Loan - Required compensating balance)

= ($2,000,000 × 9% ) ÷ ( $2,000,000 - $100,000 )

= ($2,000,000 × 0.09 ) ÷ ( $1,900,000 )

= 0.0947 ≈ 0.095

or

= 0.095 × 100%

= 9.5%

Hence,

the answer is option (b) 9.5%

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