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kotegsom [21]
3 years ago
6

The time required to complete a job varies inversely as the number of people working. it took 4 hours for 7 electricians to wire

a building. how long would it have taken 3 electricians to have done the job?
Mathematics
1 answer:
Solnce55 [7]3 years ago
3 0
Let's assign variables

The time required to <span>wire a building: y
</span>
The number of electricians <span>to have done this job: x

</span>
<span>y varies inversely as x

so that:
y= k\frac{1}{x}
where  k is the proportional constant


To calculate the value of k, plug in the values of x and y:
x=7
y=4

4=k (\frac{1}{7}) \\~\\k=28


Now, write down the relation between x and y:
y=28x


"</span><span>how long would it have taken 3 electricians to have done the job?"
x=3
Let's find out y:
y=(28) \frac{1}{3} = \frac{28}{3} =9 \frac{1}{3} =9.333333~~hr

So it would take 9 hours and 20 minutes to have this job done.

</span><span />
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Answer:

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Step-by-step explanation:

original equation

10x + 3y = -3

subtract 10x

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divide by 3

y = -10/3x - 1

original equation

5x - 4y = -3

subtract 5x

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divide by -4

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the slopes are not equal to each other (5/4x and -10/3x) so they are not parallel

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Find the length to the nearest centimeter of the diagonal of a square 30 cm. on a side
tiny-mole [99]

Answer:

42 cm.

Step-by-step explanation:

Please find the attachment.

Let x be the length of diagonal of the square.

We have been given that length of each side of a square is 30 cm. We are asked to find the length of the diagonal of square to the nearest centimeter.

We can see from our diagram that triangle AC is the diagonal of our square.

Since all the interior angles of a square are right angles or equal to 90 degrees, so we will use Pythagoras theorem to find the length of diagonal.

AC^2=AD^2+DC^2  

Upon substituting our given values in above formula we will get,

x^2=(30\text{ cm})^2+(30\text{ cm})^2

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Let us take square root of both sides of our equation.

x=\sqrt{1800\text{ cm}^2}

x=42.4264\text{ cm}\approx 42\text{ cm}

Therefore, the length of diagonal of our given square is 42 cm.

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