using the smith bbq Report, if hourly wages increased by 10% next week from the current week, and all other costs stay constant

Answer:

Explanation:

A)

The formula for regression is,

ln(Cell Phone Subscribers) = -820.894 + 0.411704 Year

or,

Percentage of Cell Phone Subscribers = exp(-820.894 + 0.411704 Year)

For the year 2005,

Percentage of Cell Phone Subscribers = exp(-820.894 + 0.411704 * 2005)

= 96.79%

B)

The significance of the slope has a p-value close to 0 (0.000). Hence, the model holds statistical significance and its predictions are very reliable.

Response:

The return on equity (ROE) would be altered by 8.52%

Clarification:

Initially, we determine the existing ROE utilizing the Dupont Formula, yielding ROE as follows:

ROE = Net Income/Sales * Sales/Total Assets * Total Assets/Equity

or

ROE = Net Profit Margin * Total Assets Turnover * Equity Multiplier

• Current ROE = 10600/295000 * 1.4 * 1.75 = 0.0880 or 8.8%

The condition states that net income might rise to 20850 while other factors remain unchanged. Therefore, to find the new ROE, we compute the updated Net Profit margin, keeping the total assets turnover and the equity multiplier constant due to the absence of sales, assets, or capital structure changes.

• New ROE = 20850/295000 * 1.4 * 1.75 = 0.17316 or 17.32%
• The ROE would have shifted by 17.32 - 8.80 = 8.52%

Answer:

A. Dr Amortization expense $43,750

Cr Patents $43,750

B. Dr Amortization expense $5,230

Cr Patents $5,230

C. Dr Amortization expense $14,000

Cr Franchises $14,000

Explanation:

Journal entry preparations

A. Dr Amortization expense $43,750

($350,000÷8 years = $43,750)

Cr Patents $43,750

(Recording amortization for the patent)

B. Dr Amortization expense $5,230

($52,300÷10 years = $5,230)

Cr Patents $5,230

(Recording amortization for the patent)

C. Dr Amortization expense $14,000

($70,000÷5 years = $14,000)

Cr Franchises $14,000

(Recording amortization for franchises)

The accurate answer is: Ratio Scale. A ratio scale in measurement possesses equal measurement units and includes a true zero point. Therefore, any measurement falling below zero on this scale is unattainable. For instance, in height measurement in meters, the minimum possible height is 0 meters; a negative height like -1 meter is nonsensical. This also means if a score of 60 indicates twice as many characteristics compared to a score of 30, it is recognized from an established zero point, confirming that 60 indeed represents double 30, calibrated from a zero baseline. The other types of measurement scales feature: nominal scale, which includes primarily categorical data without showing magnitude or intervals, as seen in classifying adults as married, divorced, or single; ordinal scale, which indicates a hierarchy or ordered series but lacks clear intervals, exemplified by ranking race participants as first, second, or third, where it remains illogical to compare the distance between positions based on numerical order; and interval scale that does not have a true zero value but allows logical comparisons of distances between units on the scale, such as in temperature measurements using Fahrenheit.