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ahrayia [7]
1 year ago
15

Kraft Bakeries introduced in 2019 a new line of frozen apple pie. For 2019, sales by quarter were as follows: 11,000 units, 16,0

00 units 15,000 units, and 20,000 units. Because of aggressive marketing and promotion, the company expects that sales for each quarter of 2020 will be 25% higher than the respective quarter in 2019, The selling price per unit in 2020 is expected to be $4 What are the expected sales, in units and dollars, for the second quarter of 2020? For the third quarter of 2020? Second Quarter of 2020 Third Quarter of 2020 Expected sales in units Expected sales in dollars
Business
1 answer:
Lana71 [14]1 year ago
3 0

Expected sales in units 20,000 18,750 and Expected sales in dollars $80,000 $75,000

second quater of 2020,third quater of 2020

Sales—2019 is 16,000 15,000

Plus projected 25% increase for 2020 4,000  3,750

Estimated sales volume—2020 20,000  18,750

× Estimated unit selling price—2020 $ 4.00 $ 4.00

Estimated sales dollars—2020 $ 80,000  $ 75,000

To know more about dollars please click on the link brainly.com/question/14982791

#SPJ4

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Answer:

Additional <u>$1,750 </u>must be invested by Ben.

Explanation:

Note: The question is not complete as some dots are omitted. The question is therefore given correctly before answering it as follows:

If Ben invests $3500 at 4% interest per year, how much additional money must he invest at 5 1/2 % annual interest to ensure that the interest he receives each year is 4 1/2 %.

The question is now answered as follows:

From the question, we have:

Initial amount invested = $3,500

Interest rate on initial amount invested = 4%, or 0.04

Interest amount from initial amount invested = Initial amount invested * Interest rate on initial amount invested = $3,500 * 4% = $140

Let y represents the additional amount to invest. Therefore, we have:

Interest rate of additional amount invested = 5 1/2% = 5.5% = 0.055

Interest amount from additional amount invested = y * Interest rate of additional amount invested = y * 0.055 = y0.055

Total interest amount = Interest amount from initial amount invested + Interest amount from additional amount invested = $140 + y0.055

New amount invested = Initial amount invested + y = $3,500 + y

Interest rate of new amount invested = 4 1/2% = 4.5% = 0.045

Interest amount from new amount invested = New amount invested * ($3,500 + y) * 0.045 = $157.50 + y0.045

Since total interest amount must equal interest amount from new amount invested, we equate the two and solve as follows:

Total interest amount = Interest amount from new amount invested

$140 + y0.055 = $157.50 + y0.045

We can now solve for y as follows:

y0.055 - y0.045 = $157.50 - $140

y0.01 = $17.50

y = 17.50 / 0.01

y = $1,750

Therefore, additional <u>$1,750 </u>must be invested by Ben.

4 0
3 years ago
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