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NISA [10]
3 years ago
5

If investors expect inflation to increase over the next 20 years and the maturity risk premium is expected to increase over the

next 5 years. What would the general yield curve look like? Assume all other factors that impact interest are expected to be determinate (i.e. not change).
Business
1 answer:
olganol [36]3 years ago
5 0

Answer: normal /upward sloping

Explanation:

The yield curve is a curve that shows the relationship that exist between interest rate and time to maturity. According to the expectation theory, it is stated that the yield curve will be upward sloping when there's increase in inflationary expectations.

The slope of the yield curve helps in giving a clue to know the direction of future interest rates. It should be noted that an upward sloping curve means that there is an expectation of higher interest rates in the future.

Therefore, when investors expect inflation to increase over the next 20 years and the maturity risk premium to increase over the next 5 years, the general yield curve will be upward sloping.

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Constant cost industries:
adoni [48]

Answer:

The correct answer to the following question will be Option C.

Explanation:

  • Constant cost industries seem to be a sector wherein the proportion of units produced as well as manufacturing costs every unit maintains the very same irrespective including its amount of manufacturing or rise in population. Which doesn't use input data in the appropriate amount to influence the rates of that same components by a shift in industry revenue.
  • This doesn't even use inputs in such amounts that perhaps the costs of that same inputs will be influenced by a change in business production.

The other choices are not linked to an industry of this kind. Therefore the clarification above is correct.

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Suppose in the short run a firm’s production function is given by Q = L 1 2 K 1 2 and that K is fixed at K = 10. If the price of
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The firm’s marginal cost of production when the firm is producing 50 units of output is 33.33

Solution:

The production function is Q = \sqrt{L * K}

The initial value is 10 units. The production value is 50 units The manufacturing cycle needs work as stated below.

Q = \sqrt{L * K}

Q = \sqrt{L * 10}

L = (\frac{Q}{3.162} )^{2}

The wage rate is $15 . The following is the expense of the manufacturing process.

TC = P_{L} * L + P_{K} * K

TC = ( 15 * (\frac{Q}{3.162} )^{2} ) + [ P_{k * 10}]

The marginal production cost is really the increase in manufacturing costs as output increases by 1 point.

As listed below, the marginal cost:

TC = ( 15 * (\frac{Q}{3.162} )^{2} ) + [ P_{k * 10}]

MC = \frac{TC}{Q} = \frac{2Q}{3}

MC = \frac{2*50}{3} = 33.33

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