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Nutka1998
2 days ago
6

You are giving the following amounts: $190,258.50; $152,698.00; $122,753.00; $220,523.00; $231,951.00. What is the average of th

ese five amounts?
Mathematics
1 answer:
PIT_PIT [11K]2 days ago
4 0

Response:

Hello!

The calculated average of these sums is: $183,636.70!‬

Detailed explanation:

To determine the average, all the figures need to be summed, which results in...

= 918,183.50!

Next, you take this total and divide it by the quantity of figures you summed up...

*918,183.50 divided by 5 equals = $183,636.70*

Therefore, the average is $183,636.70!!

HOPE THIS IS USEFUL!!‬‬

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babunello [10225]
# of guests   waitstaff gratuity
10                      18
20                      36
30                      54
40                      72
50                      90

<span>If the gratuity changes directly with the number of guests, which formula outlines the connection between the gratuity, t, and the number of guests, g? 
t = 1.8g t = g/18 g = 1.8t g = t/18
</span>
18/10 = 1.8
36/20 = 1.8
54/30 = 1.8

direct variation: <span>t = 1.8g</span>
8 0
19 days ago
Read 2 more answers
give an example on an addition problem in which you would and would not group the addends differently to add
AnnZ [10913]
Addends refer to the numbers being summed in an equation. 

Their arrangement only matters if parentheses are utilized to modify the usual Order of Operations. 

For example:
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Any addition scenario without parentheses can similarly function where the grouping is irrelevant.
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15 days ago
A round cake has a diameter of 30\text{ cm}30 cm30, start text, space, c, m, end text. Angela places the cake on a circular cake
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5 0
14 days ago
If the volume of a cube is increased by a factor of 10, by what factor does the surface area per unit volume change
tester [10737]

Answer:

  (1/10)∛100 ≈ 0.4642

Step-by-step explanation:

For a cubic shape with volume V, the edge length is defined as...

  s = ∛V

and the surface area is given by...

  A = 6s² = 6V^(2/3)

The area-to-volume ratio is therefore...

  r1 = A/V = 6V^(2/3)/V = 6V^(-1/3)

When the volume V is increased by a factor of 10, the new area-to-volume ratio becomes...

  r2 = 6(10V)^(-1/3)

Consequently, the change factor for the ratio is...

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The change in surface area per unit volume results in a factor of (∛100)/10.

___

Example

For a cube with side length 2, the corresponding volume equals 2³ = 8, with a surface area of 6·2² = 24. The resulting area-to-volume ratio is 24/8 = 3.

<pif we="" multiply="" the="" edge="" length="" by="" new="" volume="" equals="" and="" surface="" area="" equates="" to="" so="" area-to-volume="" ratio="" becomes...="">

The area-to-volume ratio changed by a factor of (0.3∛100)/3 = (∛100)/10, as previously noted.

</pif>
8 0
1 month ago
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babunello [10225]
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5 0
11 days ago
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