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The coupon rate of a bond is the annual interest rate that the issuer agrees to pay the bondholder until the bond matures. The coupon rate is stated as a percentage of the bond's face value, which is the amount of money that the bondholder will receive at maturity. For example, if a bond has a face value of $1,000 and a coupon rate of 5%, the issuer will pay the bondholder $50 in interest every year until the bond matures. The coupon payments are usually made semi-annually or annually, depending on the terms of the bond.
Find the digit at unit place of 12349.
(278% of 695) ÷ 543 =?
? = 65.78² ÷ (5.01⁵ + 7.02 × 33.33) + 33.33% of (290.88 × 23.09)
15.12 x 12.02 + 16.94 x 6.12 - 18.93 x 8.89 = ? - 25.07
32.12% of 2399.98 + 64.04% of 2499.95 = ? × 15.95
The greatest number that will divide 398,436, and 542 leaving 7, 11, and 15 as remainders, respectively, is:
(2160.23 ÷ 35.98) + (600.32 ÷ 23.9) + 1744.11 = ?
783 ÷ 42.59 × 25.86 =?
? 2 – 17.89 2 + 15.33% of 1199.76 = 49.54% of 49.68
11.06 2 – 7.12 × 4.88 + 9.96 = 12.22 × ?
