Amazon has the following balance sheet for years 2012 (incomplete) and 2011. Use the financial data information provided to construct the financial statements of the firm for year 2012, calculate, and analyze financial measures of the firm.
Balance sheet figures are in thousands of dollars.
Cash
Accounts receivable
Inventories
Total current assets Net fixed assets
Total assets
Accounts payable
Accruals
Notes payable
Total current liabilities
Long-term debt
Total liabilities
Common stock
Retained earnings
Total common equity
Total liabilities and equity
2012 (000s)
103,365
38,444
$244,659
67,165
$311.824
30,761
30,477 16,717
$ 77,955
76,264 $154,219
7
$157,605
5311,824
2011 (000s)
$ 89,725
85,527
34,982
$210,234
42.436
$252,670
$ 23,109
22,656
14,217
$ 59,982
63,914
$123,896 90,000
38,774
$128,774
$252670
a) Key input values to construct Income Statement are following.. Insert the key input data
in the excel sheet and link the cells in calculations. Given this information, construct
the firm's 2012 income statement (round the final answer to 000s).
• Sales for 2012 were $455,150,000
EBITDA was 15% of sales.
Depreciation and amortization were 11% of net fixed assets.
Interest was $8,575,000.
Corporate tax rate was 40%
Amazon pays 40% of its net income in dividends.
b) Construct the statement of R/E for the year ending December 31, 2012.
c) Construct the statement of stockholder's equity for the year ending December
d) Construct the statement of cash flows for the year 2012.
e) Complete and construct the balance sheet as of December 31, 2012.
f) Calculate the following financial measures for the year 2012: • NOPAT
NOWC
Total Operating Capital
FCF
• MVA EVA
g) Interpret and analyze the above measures for the firm.
31, 2012.
Additional information:
• Market stock price of Amazon share on December 31, 2012 is $65.
Cost of capital (WACC) is 10%.
Par value per share is $10.
New shares issued in 2012
@ a par value of $10 are 10 million.
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Answer:
Given: √5
We need to prove that √5 is irrational
Proof:
Let us assume that √5 is a rational number.
So it can be expressed in the form p/q where p,q are co-prime integers and q≠0
⇒ √5 = p/q
On squaring both the sides we get,
⇒5 = p²/q²
⇒5q² = p² —————–(i)
p²/5 = q²
So 5 divides p
p is a multiple of 5
⇒ p = 5m
⇒ p² = 25m² ————-(ii)
From equations (i) and (ii), we get,
5q² = 25m²
⇒ q² = 5m²
⇒ q² is a multiple of 5
⇒ q is a multiple of 5
Hence, p,q have a common factor 5. This contradicts our assumption that they are co-primes. Therefore, p/q is not a rational number
√5 is an irrational number.
Hence proved
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