Laserfiche WebLink
I have paid all of the principal and interest and any other charges that I may <br />owe under this Note. My monthly payments will be applied to interest before <br />principal. If on August 1, 2023, I still owe amounts tinder this Note, I will <br />pay those amounts in full on that date. 10375 - <br />QQ r <br />I will make my monthly payments at Lomas and Nettleto$1 .0. Box 650320, <br />Dallas, Texas 75265 -0320 or at a different place if required by the Note <br />Holder. <br />Each of my initial monthly payments under this Note following execution of <br />this Agreement will be in the amount of U.S. $208.06. The amount of my <br />monthly payments may change. Changes in my monthly payment will reflect <br />changes in the unpaid principal of my loan and the interest rate I must pay. <br />The Note Holder will determine my new interest rate and the changed amount of <br />my monthly payment in accordance with the provisions of Paragraph A(3) below. <br />C. Maturity <br />The full amount of principal and accrued interest owing hereon shall be <br />due and payable without notice of any kind, at the option of the Note Holder, <br />upon the earlier of (a) August 1, 2023, or (b) on the occurrence of any <br />default under the Security Instrument which was given to secure this Note or <br />(c) the failure of Borrower to pay an installment of principal and interest <br />when due. If the full amount of principal and accrued interest becomes due <br />and owing as a result of any of the events described in the immediately <br />preceding sentence, principal and past due interest shall bear interest at <br />eighteen percent (180) per annum. <br />d. Late Charge for Overdue Payments <br />If the Note Holder has not received the full amount of any monthly payment <br />by the and of 15 calendar days after the date it is due, I will pay a late <br />charge to the Note Holder. The amount of the charge will be 40 of my overdue <br />payment of principal and interest. I will pay this late charge promptly but <br />only once on each late payment. <br />3. INTEREST RATE AND MONTHLY PAYMENT CHANCES <br />a. Initial Rate <br />I will pay an initial interest rate of 10.5000. The period during which <br />this is my interest rate is called the "Initial Term." The Initial Term is <br />fourteen (14) months. This Note provides for changes in the interest rate and <br />the monthly payments in accordance with this Paragraph A (3). <br />Change Dates <br />The interest rate I will pay may change on the first day of October, 1989, <br />and on that day every 12th month thereafter. Each date on which my interest <br />rate could change is called a "Change Date." <br />The Index <br />Beginning with the first Change Date, my interest rate will be based on an <br />Index. The "Index" is the weekly average yield on United States Treasury <br />securities adjusted to a constant maturity of one (1) year, as made available <br />by the Federal Reserve Board, rounded to the nearest one - eighth (1/8) of one <br />(1) percentage point (0.1250). The most recent Index figure available as of <br />the date 30 days before each Change Date is called the "Current Index." <br />If the Index is no longer available, the Note Holder will choose a new <br />Index which is based upon comparable information. The Note Holder will give <br />me notice of this choice. <br />Calculation of Changes <br />Before each Change Date, the Note Holder .rill calculate my new interest <br />rate by adding three percentage points (3.000) to the Current Index. The Note <br />Holder will then round the result of this addition to the nearest one - eighth <br />(1/8) of one (1) percentage point (0.1250). Subject to the limits stated in <br />Section 3(s) below, this rounded amount will be my new interest rate until the <br />next Change Date. <br />The Note Holder will then determine the amount of the monthly payment that <br />would be sufficient to repay the unpaid principal that I am expected to owe at <br />the Change Date in full on the maturity date at my new interest rate in <br />substantially equal payments. The result of this calculation will be the new <br />amount of my monthly payment. <br />