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Alex_Xolod [135]
4 years ago
6

At the end of 2001, Lehnhoff Inc. had $75 million in cash on its balance sheet. During 2002, the following events occurred: The

cash flow from Lehnhoff's operating activities totaled $325 million. Lehnhoff issued $500 million in common stock. Lehnhoff's notes payable decreased by $100 million. Lehnhoff purchased fixed assets totaling $600 million. How much cash did Lehnhoff Inc. have on its balance sheet at the end of 2002
Business
1 answer:
Zepler [3.9K]4 years ago
6 0

Answer:

The multiple choices are:

a. $200 Million

b. $50 Million

c. $1.4 Billion

d. $100 Million

The correct option is A,$200 million

Explanation:

The increase in cash recorded from the statement of cash flows prepared in the year plus the opening balance of cash at the beginning of the year gives the cash balance at the end of the year shown below:

Increase in cash in the year=cash flow from operations+cash flow from financing activities-cash flow used on investing activities

increase in cash in the year=$325+($500-$100)-$600=$125  million

cash at the end of the year=$125 +$75=$200 million

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What counts as a disability under title ii of the ada
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Answer:

II-2.4000 Substantial limitation of a major life activity.

Explanation:

To constitute a "disability," a condition must substantially limit a major life activity. Major life activities include such activities as caring for one's self, performing manual tasks, walking, seeing, hearing, speaking, breathing, learning, and working.

6 0
3 years ago
The yield to maturity (YTM) on 1-year zero-coupon bonds is 7% and the YTM on 2-year zeros is 8%. The yield to maturity on 2-year
Vikentia [17]

Answer:

(a) The arbitrage strategy is to buy zeros with face values of $140 and $1,140 and respective maturities of one and two years, and simultaneously sell the coupon bond.

(b) The profit on the activity equals $0.72 on each bond.

Explanation:

The price of the coupon bond = 140 × PV(7.9%, 2) + 1000 × PV(7.9%, 2)

= 140 × (1-(1/1.079)^2)/0.079 + 1,000/1.079^2

= $1,108.93

If the coupons were withdrawn and sold as zeros individually, then the coupon payments could be sold separately on the basis of the zero maturity yield for maturities of one and two years.

[140/1.07] + [1,140/1.08^2] = $1,108.21.

The arbitrage strategy is to buy zeros with face values of $140 and $1,140 and respective maturities of one and two years, and simultaneously sell the coupon bond.

The profit on the activity equals $0.72 on each bond.

7 0
3 years ago
Account balance of 1723.57 the interest rate of the account is 3.4% compounded daily. If the account was opened 9 years ago, wha
hjlf

Answer:

The value of the initial deposit = $1269

Explanation:

Given - Account balance of 1723.57 the interest rate of the account is 3.4% compounded daily.

To find - If the account was opened 9 years ago, what was the value of the initial deposit

Proof -

We know that,

If the interest rate is compounded n times per year at an annual rate r, the present value of a A dollars payable t years from now is:

P = A(1 + \frac{r}{n} )^{-nt}

Here,

A = 1723.57

r = 3.4% = 0.034

n = 365 (because it is compounded daily )

t = 9

So,

we get

P = 1723.57(1 + \frac{0.034}{365} )^{-365(9)}

   = 1723.57(1.000093151)⁻³²⁸⁵

   = 1723.57(0.736396351)

   = 1269.23066 ≈ $1269

∴ we get

The value of the initial deposit = $1269

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