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Suppose the Central Bank of Eswatini (CBE) would like to influence the interbank market rate (i ir) (in percentage form), which is characterised by

 

Suppose the Central Bank of Eswatini (CBE) would like to influence the interbank market rate (i ir) (in percentage form), which is characterised by the following inverse demand function for reserves (in Billion Emalangeni, E): i ir = 10 - 2R d Given the E2.5 Billion of non-borrowed reserves and the 6.75% policy rate, determine the minimum amount of liquidity absorption that CBE would have to make for its policy rate to become effective. i. Would it be worthwhile for CBE to pursue such liquidity absorption policy? Discuss.

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