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julsineya [31]
1 year ago
9

A restaurant has a special whereby both parents can eat for $20 and each child can eat for $5. Assuming a family group consists

of both parents and at least one child, what is the maximum number of family groups that could have attended given that the restaurant took $115?
Mathematics
2 answers:
nordsb [41]1 year ago
5 0
 4groups of adults and 7 kids 
vodomira [7]1 year ago
3 0
The answer is 2.55555555555556
This is because there are 2 parents so 20 * 2 = 40 We have 1 child. = 5 
= 45
So 115 / 45= 2.55555555556
I hope this helps and please make this the Brainliest answer.
:)

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As the number of pages in a photo book increases, the price of the book also increases. There is an additional shipping charge o
wlad13 [49]

Answer:

22

Step-by-step explanation:

Solve the inequality  (20 + 0.5x) + 0.15(20 + 0.5x)   ≤ $62.10 for x:

20 + .5x + 3 + 0.75x ≤ 62.10

Combining the x terms, we get:

20 + 3 + 1.25x ≤ 62.10.

Combining the constants on the left:

23 + 1.75x ≤ 62.10

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4 0
2 years ago
The heights of 1000 students are approximately normally distributed with a mean of 174.5 centimeters and a standard deviation of
yuradex [85]
A. The mean and standard deviation.

The mean of a sampling distribution is approximately equal to the mean of the population. Given that the mean of the population is equal to 174.5, the mean of the sampling distribution is also this value.

The standard deviation of a sample distribution is equal to,

                u(m) = u/sqrt n

Substituting the known values,

               u(m) = 6.9 / sqrt 25 = 1.38

b. Get the z-score of both items,
         
      z-score = (data point - mean) / standard deviation

 z-score of 172.5
     z-score = (172.5 - 174.5) / 1.38 = -1.49
This translates to 0.068.

z-score of 175.8
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This translates to 0.83. 

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c. z-score of 172 centimeters
   
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    z-score = -1.81
This translates to 0.03.

The number of people with this height from the sample is (0.03)(200) = 6
8 0
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Answer:

that would be $25 for each.

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1 year ago
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NeTakaya

Answer:

It's D on edge.

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