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yanalaym [24]
3 years ago
9

Determine the interest on the following notes: (Use 360 days for calculation.) (a) $5,000 at 6% for 90 days. $Enter the interest

in dollars (b) $800 at 9% for 5 months. $Enter the interest in dollars (c) $6,000 at 8% for 60 days. $Enter the interest in dollars (d) $1,600 at 7% for 6 months. $Enter the interest in dollars
Business
1 answer:
antoniya [11.8K]3 years ago
5 0

Answer:

(a) $75

(b) $30

(c) $80

(d) $56

Explanation:

(a) Principal amount p = $5000

Rate of interest r = 6 %

Time t = 90 days =\frac{90}{360}=0.25years

We know that simple interest =\frac{principal\ amount\times rate\times time}{100}=\frac{5000\times 6\times 0.25}{100}=$75

(b) Principal amount p = $800

Rate of interest r = 9 %

Time t = 5 month =\frac{5}{12}=0.4166years

We know that simple interest =\frac{principal\ amount\times rate\times time}{100}=\frac{800\times 9\times 0.4166}{100}=$30

(c) Principal amount p = $6000

Rate of interest r = 8 %

Time t = 60 days =\frac{60}{360}=0.1666years

We know that simple interest =\frac{principal\ amount\times rate\times time}{100}=\frac{6000\times 8\times 0.1666}{100}=$80

(d) Principal amount p = $1500

Rate of interest r = 7 %

Time t = 6 months =\frac{6}{12}=0.5years

We know that simple interest =\frac{principal\ amount\times rate\times time}{100}=\frac{1600\times 7\times 0.5}{100}=$56

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Even though most corporate bonds in the United States make coupon payments semiannually, bonds issued elsewhere often have annua
CaHeK987 [17]

Answer:

The current price of the bond would be € 898.87

Explanation:

Hi, we need to bring to present value the coupon payments and also the face value of the coupon in order to find the price of this bond, that can be done by using the following formula.

Price=\frac{Coupon((1+Yield)^{n}-1) }{Yield(1+Yield)^{n} } +\frac{FaceValue}{(1+Yield)^{n} }

Where:

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Face Value= 1,000

n = 20 coupon payments

So, everything should look like this.

Price=\frac{78((1+0.089)^{20}-1) }{0.089(1+0.089)^{20} } +\frac{1,000}{(1+0.089)^{20} }

Price=717.13+181.74=898.87

Therefore, the price of this bond is € 898.87

Best of luck.

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