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timama [110]
4 years ago
11

3. What are the identification numbers for ten students chosen at random from a population of 78 students based on the following

string of random digits? Start at the left.
27816 78416 01822 73521 37741 016312 68000 53645 56644 97892 63408 77919 44575
Mathematics
1 answer:
Naya [18.7K]4 years ago
7 0

Answer:

27 67 16 01 27 35 21 37 74 10

Step-by-step explanation:

Starting from the left, you pick two numbers together and skip two numbers if it is greater than 78.

Meaning:

27816 78416 01822 73521 37741 016312 68000 53645 56644 97892 63408 77919 44575

You pick [27] and leave 81 since it is greater than 78, the population number.

Then you pick [67] and leave 84 as it is also greater than 78.

Then you pick [16] and [01] but leave 82, as it is greater than 78.

Then pick [27], [35], [21], [37], [74] and [10] since they are all less than 78.

At this juncture, you have identified 10 numbers: 27 67 16 01 27 35 21 37 74 10

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the amount of a persons paycheck p varies directly with the numbers of hours worked t. for 16 hours of work, the paycheck is $12
nekit [7.7K]
Given: 

Let t = number of hours worked
Let p = money in the paycheck

And the relationship between the two variables varies DIRECTLY, thus they are equated with one another. 

Well anyway, you can write this simple equation for their relationship:

16t=124p

Then you derive if you want to get the number of hours or the amount paid:

1) 16t/16= 124p
t = 124p/16
t=7.75p

or 

2) 124p=16t
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3 years ago
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mihalych1998 [28]
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Evaluate the given expression. Subscript 5 Baseline P Subscript 2 a. 40 c. 25 b. 32 d. 20
Leto [7]

Answer:

d. 20

Step-by-step explanation:

The given question implies 5 permutation 2, i.e _{5}P_{2}.

But,

_{n}P_{r} = \frac{n!}{(n - r)!}

So that for _{5}P_{2}, n = 5 and r = 2.

_{5}P_{2} = \frac{5!}{(5 - 2)!}

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Cancel out 3 and 2 with respect to the numerator and denominator.

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Therefore,

_{5}P_{2} = 20

So that the correct option is D.

6 0
3 years ago
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Step-by-step explanation:

BECAUSE I THIK THAT IS THE ANSWER

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3 years ago
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