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leveraged floater

JMI has issued a $12 million leveraged floater with semi-annual interest payments. The rate is 1.2 times LIBOR. The firm is planning to hedge the risk of this note with a bond paying 6 percent and a swap with a fixed rate of 4.4 percent. The net semi-annual cash flow is closest to:

A) $115,200.

B) $230,400.

C) $96,000.

please show your cal and explanation. Thanks!

i feel there something missing out here ... JMI has a 'pay floating' obligation in first place.

to hedge, he must take the 'receive floating, pay fixed' side. there's no info on any receive floating leg of transaction. ???

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B) 230,400

(0.06-0.044)*1.2*12,000,000

Just made it all up, no idea really

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Its C for sure...

$12 mio * [(6% - 4.4%)/2]

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A.

Its a leveraged floater so the swap and fixed bond cant have the same NP as the leveraged floater. it needs to be x up by 1.2.

The swap will have a 14.4m NP with Libor on the one leg and fixed on the other of 4.4%. This libor will cancel with the leverage floater libor. leaving the two fixed rates of 6% and 4.4% on a NP of 14.4m.

The annual receipt is 230,400. The semi-annual receipt is 115,200.

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level3aspirant Wrote:
-------------------------------------------------------
> i feel there something missing out here ... JMI
> has a 'pay floating' obligation in first place.
>
> to hedge, he must take the 'receive floating, pay
> fixed' side. there's no info on any receive
> floating leg of transaction. ???


They have a floating obligation from the leverage floater. to fully hedge they purchase a swap but the fixed leg needs to be hedged as well with a fixed bond purchase.

Not very well worded question really.

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Thanks chedges..

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semi-annual....rtfq

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I say B...I have to draw out the diagram in my head as they have it in the text to remember how to do these, but here is the derivation:

Leveraged Floater:
-(1.2)(L)(12MM)

Bond:
+(1.2)(12MM)(.06)

Swap:
-(1.2)(12MM)(.044)
+(1.2)(L)(12MM)

Netting we get:

(1.2)(12MM)(.06-.044) = $230,400 = B

best,
TheChad

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semi-annual !

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