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Dominik [7]
2 years ago
11

Does anyone know the answer to this question?

Mathematics
1 answer:
Elenna [48]2 years ago
7 0

Answer:

The slope is -3 and the y intercept is -1

Step-by-step explanation:

the correct answer is - The slope is -3 and the y intercept is -1

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The area of the triangle is 7.5 units and the area of the rectangle is 15 units
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High temperatures were recorded for 30 consecutive days: 50, 45, 49, 50, 43, 49, 50, 49, 45, 49, 47, 47, 44, 51, 51, 44, 47, 46,
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Given that log(7) = 0.8451, find the value of the logarithm:<br><br> log (1/7000)
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The solution to the problem is as follows:

<span>log(1/7000)

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= -log(7*10^3)

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I hope my answer has come to your help. Thank you for posting your question here in Brainly. We hope to answer more of your questions and inquiries soon. Have a nice day ahead!
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If 80 persons can perform a piece of work in 16 days of 10 hours each, how
eduard

Answer:

The number of men needed to perform a piece of work twice as great in tenth part of the time  working 8 hours a day supposing that three of the second set can do as much  work as four of the first set is:

  • <u>1200 men</u>.

Step-by-step explanation:

To find the answer, first, we're gonna find how many hours take to make the piece of work in 16 days, taking into account each day just has 10 hours:

  • Number of hours to make a piece of work = 16 * 10 hours
  • Number of hours to make a piece of work = 160 hours.

Now, we divide the total hours among the number of persons:

  • Equivalence of hours per person = 160 hours / 80 persons.
  • Equivalence of hours per person = 2 hours /person

This equivalence isn't the real work of each person, we only need this value to make the next calculations. Now, we have a piece of work twice as great as the first, then, we can calculate the hours the piece of work needs to perform it (twice!):

  • Number of hours to make the second piece of work = 160 hours * 2
  • Number of hours to make the second piece of work = 320 hours

We need to make this work in tenth part of the time working 8 hours a day, it means:

  • Time used to the second work = 320 hours / 10
  • Time used to the second work = 32 hours
  • Time used to the second work = 32 hours / 8 hours (as each day has 8 hours)
  • Time used to the second work = 4 days

Now, we know three of the second set can do as much  work as four of the first set, taking into account the calculated equivalence, we have:

  • Work of four workers of first set = Work of three workers of second set
  • Work of four workers of first set = Equivalence * 4 persons.
  • Work of four workers of first set = 2 hours /person * 4 persons
  • Work of four workers of first set = 8 hours.

So, three persons of the second set can make a equivalence of 8 hours. At last, we calculate all the number of workers we need in a regular time:

  • Number of needed workers in a regular time = (320 hours / 8 hours) * 3 persons.
  • Number of needed workers in a regular time = 40 * 3 persons
  • Number of needed workers in a regular time = 120 persons

Remember we need to perform the job not in a regular time, we need to perform it in tenth part of the time, by this reason, we need 10 times the number of people:

  • Number of needed workers in tenth part of the time = 120 persons * 10
  • <u>Number of needed workers in tenth part of the time = 1200 persons</u>

With this calculations, <em>you can find the number of men needed to perform a piece of work twice as great in tenth part of the time  working 8 hours a day supposing that three of the second set can do as much  work as four of the first set is </em><u><em>1200 persons</em></u>.

4 0
3 years ago
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