Answer:
The changes suggested increase income by 16,000 therefore is a good idea to made the changes
Explanation:
Your Mistake is that fixed expenses should remain constant with a sales increase
Current New
Sales $800,000 $ 912,000
Variable $ 480,000 $ 576,000
Contribution $ 320,000 $ 336,000
<u>Fixed $ 270,000 </u><u><em> $ 270,000 </em></u>
Net Income $ 50,000 <em> $ 66,000</em>
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20% down will be $50,000 so the balance will be $200,000 to take out a mortgage for. The higher the down payment the lower the mortgage required and lower payments would ensue also. Also, once one has a mortgage it ie wise to pay it by the week to reduce the interest. Over time this practice makes a difference.
Answer:
The correct answer is: $1715,87
Explanation:
To calculate the present value you need to use the Net Present Value. The NPV is the difference between the present value of cash inflows and the present value of cash outflows over a period of time.
The formula is:
n
<h3>NPV= ∑ [Rt/(1+i)^t] - I0</h3>
t-1
where:
R t =Net cash inflow-outflows during a single period t
i=Discount rate of return that could be earned in alternative investments
t=Number of timer periods
<u>In this exercise:</u>
NPV= 0+ 250/1,10^1 + 400/1,10^2 + 500/1,10^3 + 600/1,10^4 + 600/1,10^5
<u>NPV= $1715,87</u>
Answer:
Product cost= $75
Explanation:
Giving the following information:
Variable costs per unit:
Direct materials $17
Direct labor $47
Variable manufacturing overhead $11
Under the variable costing method, the unitary product cost is calculated using the direct material, direct labor, and unitary variable overhead:
Product cost= 17 + 47 + 11= $75
Answer:
$857
Explanation:
Price of the bond is the present value of all cash flows of the bond. These cash flows include the coupon payment and the maturity payment of the bond. Both of these cash flows discounted and added to calculate the value of the bond.
According to given data
Face value of the bond is $1,000
Coupon payment = C = $1,000 x 5.5% = $55 annually = $27.5 semiannually
Number of periods = n = (April 18, 2036 - April 18, 2020) years x 2 = 16 x 2 period = 32 periods
Market Rate = 7% annually = 3.5% semiannually
Price of the bond is calculated by following formula:
Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Price of the Bond = 27.5 x [ ( 1 - ( 1 + 3.5% )^-32 ) / 3.5% ] + [ $1,000 / ( 1 + 3.5% )^32 ]
Price of the Bond = $524.29 + $332.59 = $856.98 = $857
