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diamong [38]
4 years ago
13

Based on past experience, it is estimated that a restaurant will serve 122 guests on a weekday evening. This is an example of wh

ich type of probability
Mathematics
1 answer:
Vitek1552 [10]4 years ago
7 0

Answer: Experimental probability.

Step-by-step explanation:

This starts as "based on past experience."

So we can suppose that this estimation is obtained by looking at the mean of the number of guests on the past N weekday evenings. (With N a large number, as larger is N, more data points we have, and a better estimation can be made)

Then, this would be an experimental probability, because it is obtained by repeating an experiment (counting the number of guests on weekday evenings) and using that information to make an estimation.

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Annette [7]
653,000.
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8 0
2 years ago
The bookstore marked some notepads down from ​$3.00 but still kept the price over ​$2.00. it sold all of them. the total amount
adoni [48]

The number of notepads sold will be 17 and the price of each notepad is $2.15

Let's assume, the price of each notepad is X and the number of notepads sold is Y

As the price of each notepad is below $3.00 and over $2.00 , that means

X < 3.00 and X > 2.00

As the number of notepads sold is Y, so the total price of all X number of notepads will be : XY

Here it is given that, the total amount of money from the sale of the pads was ​$36.55

So, XY = 36.55

⇒ Y = \frac{36.55}{X}

For X < 3.00 ,

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and for X > 2.00,

Y < \frac{36.55}{2.00} (when X is min, then Y will be max)

⇒ Y < 18.275

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Now we will use hit and trial method

If Y= 13 , then X = \frac{36.55}{13} = 2.81153846....

If Y= 14 , then X = \frac{36.55}{14} = 2.6107142...

If Y= 15 , then X = \frac{36.55}{15} = 2.43666666...

If Y= 16 , then X = \frac{36.55}{16} = 2.2843..

If Y= 17 , then X = \frac{36.55}{17} = 2.15

and if Y = 18 , then X = \frac{36.55}{18} = 2.0305555...

So, for getting XY= 36.55 exactly, the value of X= 2.15 and the value of Y=17.

So, the number of notepads sold will be 17 and the price of each notepad is $2.15

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3 years ago
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