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3 years ago

When depreciation is computed for partial periods under a decreasing charge depreciation method, it is necessary to?

1 answer:

4 0

Decide depreciation expense for the entire year and afterward customize the cost between the two-time frames included. Depreciation is the procedure by which an organization apportions an advantage's cost over the term of its valuable life. Each time an organization readies its money related explanations, it records a devaluation cost to allot a bit of the cost of the structures, machines or gear it has obtained to the current monetary year.

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Roberto consumes coke exclusively. he claims that there is a clear taste difference and that competing brands of cola leave an u

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4 years ago

For fixed-rate bonds it's important to realize that the value of the bond has a(n)-Select relationship to the level of interest

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Answer:

Answer is explained in the explanation section below.

Explanation:

It's necessary to remember that the value of fixed-rate bonds is inversely proportional to the level of interest rates. The value of the bond decreases as interest rates rise; moreover, the value of the bond rises as interest rates fall. A Bond with a lower coupon sells for less than its face value. When the going rate of interest is higher than the coupon rate, this condition arises. The value of the asset would increase over time. A higher coupon bond is one that sells for a higher price than its face value. When the going rate of interest is lower than the coupon rate, this condition arises. Its value will gradually decrease until it reaches its maturity value. A par value bond that sells at par, with a coupon rate equal to the current interest rate. The coupon is usually set at the going market rate on the day the bond is sold, so it sells at par at first.

Calculations:

C = Coupon Payments = $60 (Par Value x Coupon Rate)

n = number of years = 10

i = market rate or required yield = 7% = 0.007

K = number of coupon payments in 1 year = 1

P = value at maturity or par value = 1000

Present value of ordinary annuity formula:

Bond Price = C/k * $[\frac{1 - \frac{1}{(1 + \frac{i}{k})^{nk} } }{\frac{i}{k} } ]$ + $\frac{P}{(1 + \frac{i}{k})^{nk} }$

Just plug in the values and you will get:

Bond Price = 60 x 7.02 + 508.35

Bond Price = 421.41 508.35

Bond Price = $929.76

Similarly,

Data:

C = Coupon Payments = $60 (Par Value x Coupon Rate)

n = number of years = 10

i = market rate or required yield = 7% = 0.007

K = number of coupon payments in 1 year = 2

P = value at maturity or par value = 1000

Present value of ordinary annuity formula:

Bond Price = C/k * $[\frac{1 - \frac{1}{(1 + \frac{i}{k})^{nk} } }{\frac{i}{k} } ]$ + $\frac{P}{(1 + \frac{i}{k})^{nk} }$

Just plug in the values and you will get:

Bond Price = 30 x 14.21 + 502.57

Bond Price = 426.37 + 502.57

Bond Price = $928.94

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3 years ago

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