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<br /> 4.X.NT'EREST RATE AND MONTHI.Y PAYMENT CHANGES
<br /> (A) Chan�e Dates
<br /> The interest rate I will pay may chanae bn the f�rst d�y af S6PTEMB�R ,
<br /> 1999 , and nn that day every sixth mflnth th�raftec. Euh date on which my
<br /> interest rate could ch�n�e is called a "Chan�e Date."
<br /> (B)The intiex
<br /> Be�inning wtth the first Ghange I)ate, my interc,st rar►e wi11 de based on ar+Irxfex. Thc
<br /> "Index is the average of interbank offered ratGS for six-month U.S. dollar-danomi�uGed
<br /> depQSits in the London market("LIBOR")� a� published in The W�II Street Joura�l. 7'he
<br /> most receat Index fI$nre available as of the first busi�r:ss day of the month immediately
<br /> preoeding the month �n which the Change Date occurs js called the "Currant Index."
<br /> If the Indea is ao longer avaitable, the Note Holder will chooae a new Index that is
<br /> . based upan comparable information.l'he Note Holder wAll givc me aotice of this choice.
<br />:1 � (C) Cakuladou of Chan=es
<br /> Befae each Change Date, th$ Note Holder will calculate my new interest rate b
<br /> � addiDg SIX AND ONE HALF pecccnii�o pviAt�3�
<br /> � � 6.s000 9�) ta the Current Index. The Note Holder will then round ttie
<br /> � xasult of th�sc addition'to the neareai one-eighth of one pe�;entagepoint(0.125 96). Subject to
<br /> ' the limits atAted in Seation 4(D)below. this rounded amount will be my new interest rate
<br /> 3 until the ncxt ChangG Date. �
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<br /> � The Note Holder will then determine the amount of tUe monthly payment t�t would be
<br /> sufficient to repay ths unpaid principal that I am expected W owe at the Change Date in full
<br /> on the Maturity Date at my new ir�terest rats in substantially equal payments. The nsult of
<br /> this catculation wlll be the new anrnunt of my monthly payment. .
<br /> (D) ILnks on Iat�erest listc Clunzes
<br /> The interest rate I am required to pay at the first Change Date will not be groater thaa
<br /> ia.2soo 96 or l�ss than ii.2soo 9i. There.lftsr,my jntereat
<br /> � rate wil[ never be inereased c�r decreased on any single Change_Date by more d�aan one
<br /> perantage point(2.09b) from the rate of interest I have been paymg for the procod�'ng�six
<br /> � months. My interest rate will never be greater than �.�.�soo 9b �
<br /> less than ii.2soa �.
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