A certain bank assigns one unique number to each savings account. The amount of savings in each account depends on how much the owner deposits into the <span>account. The interest paid on each account depends on how much money is in the account. The relation that is not a function is that "</span><span>interest paid, amount in savings account."</span>
Answer:
Annual depreciation= $7,996
Explanation:
Giving the following information:
Purchase price= $42,000
Useful life= 5 years
Salvage value= $2,020
<u>To calculate the annual depreciation under the straight-line method, we need to use the following formula:</u>
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (42,000 - 2,020) / 5
Annual depreciation= $7,996
Answer:
1495 filters are considered as safety stock.
Explanation:
d = 80 filters, std devd= 5, L = 14 days, std dev L= 2 days
Std dev dL = Sq rt ( Lσ d2 + d 2σ L2 ) = sq rt ( 350 + 25600) = 161 filter
z= 2.33 at 99% SL
safety stock = 2.33 X 161 = 375 filter
Reorder point = dL + Safety stock = 80 X 14 + 375 = 1495 filters
The statement in the question is True.
<u>Explanation:</u>
In statistics, the residual sum of squares (RSS), otherwise called the sum of squared residuals (SSR) or the total of squared estimate of errors (SSE), is the aggregate of the squares of residuals (deviations anticipated from real observational estimations of information). It is a proportion of the error between the information and an estimation model.
A little RSS demonstrates a tight attack of the model to the information. It is utilized as an optimality standard in parameter determination and model choice.
Answer:
B. 8t + 12s = 216; t = 3s
Explanation:
t-shirts = $8 each
shorts = $12 each
$216 total
t-shirts sold = 3 x shorts
