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harkovskaia [24]
4 years ago
7

Suppose the target range for the federal funds rate is 2 to 2.5 percent but that the equilibrium federal funds rate is currently

2.3 percent. Assume that the equilibrium federal funds rate falls (rises) by 1 percent for each $120 billion in repo (reverse repo) bond transactions the Fed undertakes. If the Fed wishes to raise the equilibrium federal funds rate to the top end of the target range, will it repo or reverse repo bonds to non-bank financial firms
Business
1 answer:
patriot [66]4 years ago
7 0

Answer:

The answer is 24 billion

Explanation:

Solution: The reverse repo rate is an instrument monetary policy where the commercial banks lends money to the central banks. this method is used to control the the money supply in quantities.

The goal for the federal government rate of funds has has 2.5 percent at upper end. the equilibrium federal funds are 2.5 percent.

The repo falls by 1 percent, when the federal government  takes repo transactions of 120 billion

A repo effect is undertaken for the increase of Federal funds

Now,

The difference between upper end of rate and equilibrium rate is = 2.5% - 2.3% = 0.2%

now,

If 1% = 120 billion then we solve for 0.2%

The rate of reverse repo transaction = 120 billion * 0.2/1% = 24 billion.

Therefore, If the Fed wishes to raise the equilibrium federal funds rate to the top end of the target range, will it repo or reverse repo bonds to non-bank financial firms is 24 billion

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Four years ago, Saul invested $500. Three years ago, Trek invested $600. Today, these two investments are each worth $800. Assum
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Answer:

A) One year ago, Saul's investment was worth less than Trek's investment. B)

Explanation:

Computation of Saul's Investment Rate of Interest

                                 A  =  P(1 + r)^t

Where:                     A  = Final amount

                                P  =  Principal amount

                                r   =  Interest rate

                                t  =  Time period in years.

                                A  =  $800

                                P  =  $500

                                r   =  Unknown

                                 t   =   4 years

                            800  =  500(1 + r)^4

Divide both sides by 500

                     800/500 =  (500(1 + r)^4 )/500

                               1.6  =  (1 + r)^4

Take the fourth root of both sides

                           \sqrt[4]{1.6} = \sqrt[4]{1 + r)^4}

          1.1246826504  =  (1 + r)

          1.1246826504  =  1 + r

Subtract 1 from both sides

      1.1246826504 - 1  =  1 -1+ r

           0.1246826504  =  r

Convert 0.1246826504 to percentage and to 2 decimal places

                                   r = 12.47%

That is, Saul investment is at 12.47% interest rate

Computation of Trek's Investment Rate of Interest

                                A  =  $800

                                P  =  $600

                                r   =  Unknown

                                 t   =   4 years

                            800  =  600(1 + r)^4

Divide both sides by 600

                     800/600 =  (600(1 + r)^4 )/600

              1.333333333  =  (1 + r)^4

Take the cube root of both sides

              \sqrt[3]{1.333333333} = \sqrt[3]{1 + r)^4}

              1.100642416 =  (1 + r)

             1.100642416  =  1 + r

Subtract 1 from both sides

         1.100642416 - 1  =  1 -1+ r

             0.100642416  =  r

Convert   0.100642416 to percentage and to 2 decimal place

                                 r = 10..06%

That is, Trek investment is at 10..06% interest rate

It can be observed that Saul earns a higher rate of return than Trek. The fact that both investment have equal returns today, it means Saul's investment was worth less than Trek's investment one year ago.

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