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sladkih [1.3K]
3 years ago
13

A new computer has a model number, a part number, and a serial number. The model number is assigned by the manufacturer to ident

ify the type of computer. The part number identifies one part of the smaller components that make up the computer. The serial number is unique to each computer produced and identifies it. Which relation is a function? (serial number, model number) (part number, serial number) (model number, part number) (model number, serial number)
Mathematics
2 answers:
Evgen [1.6K]3 years ago
7 0

Answer:

The relation which is a function as well is:

(serial number, model number)

Step-by-step explanation:

It is given that:

  • The model number is assigned by the manufacturer to identify the type of computer.
  • The part number identifies one part of the smaller components that make up the computer.
  • The serial number is unique to each computer produced and identifies it.

Now we are asked to find which relation is a function.

We know that a function is a relation such that it maps each element of one set to a single element of the other set.

In other words the image of an element is unique.

( i.e. there could not exist two image of an element whereas there could exist two elements such that both have the same image)

1)

(serial number,model number)

As corresponding two one serial number we will have a single model number.

Since serial number is unique.

so, each serial number will have a single model number.

Hence, the relation is a function.

2)

(part number, serial number)

As each part is used in different computers.

and hence, each part number can be mapped to mre than one serial number.

Hence, the relation is not a function.

3)

(model number,part number)

Since, the number of parts used to develop a computer are more.

As corresponding to each model number the number of parts are more than one, this means a model number will corresponds to so many part number and hence is not unique.

Hence, option 3) is not a function.

4)

(model number, serial number)

As corresponding to one model there may exist more than one computer system that has different serial number.

Hence, the image is not unique.

Hence, the relation is not a function.

kumpel [21]3 years ago
4 0
<span>(serial number, model number)

That's a function mapping each serial number to its model number.

 (part number, serial number)

That's not a function; the same part number is in computers with different serial numbers

</span><span> (model number, part number)
</span><span>
That one's a bit confusing.  Normally a given model would have more than one part number inside so this isn't a function.  But here the description says there's only one part number for each model, so that would be a function.

(model number, serial number)

Not a function, more than one serial number for a given model number.


</span>
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write an equation in point-slope form for the perpendicular bisector of the segment with endpoints at A(-2,2) and B(5,4)
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The equation in point-slope form for the perpendicular bisector of the segment with endpoints at A(-2,2) and B(5,4) is y - 3 = \frac{-7x}{2}+ \frac{21}{4}

<h3><u>Solution:</u></h3>

Given that we have to write equation in point-slope form for the perpendicular bisector of the segment with endpoints at A(-2,2) and B(5,4)

Let us first find the slope of given line AB

<em><u>The slope "m" of the line is given as:</u></em>

m=\frac{y_{2}-y_{1}}{x_{2}-x_{1}}

Here the given points are A(-2,2) and B(5,4)

\text {Here } x_{1}=-2 ; y_{1}=2 ; x_{2}=5 ; y_{2}=4

m=\frac{4-2}{5-(-2)}=\frac{2}{7}

Thus the slope of line with given points is \frac{2}{7}

We know that product of slopes of given line and slope of line perpendicular to given line is always -1

\begin{array}{l}{\text {slope of given line } \times \text { slope of perpendicular bisector }=-1} \\\\ {\frac{2}{7} \times \text { slope of perpendicular bisector }=-1} \\ \\{\text {slope of perpendicular bisector }=\frac{-7}{2}}\end{array}

The perpendicular bisector will run through the midpoint  of the given points

So let us find the midpoint of A(-2,2) and B(5,4)

<em><u>The midpoint formula for given two points is given as:</u></em>

\text {For two points }\left(x_{1}, y_{1}\right) \text { and }\left(x_{2}, y_{2}\right), \text { midpoint } \mathrm{m}(x, y) \text { is given as }

m(x, y)=\left(\frac{x_{1}+x_{2}}{2}, \frac{y_{1}+y_{2}}{2}\right)

Substituting the given points A(-2,2) and B(5,4)

m(x, y)=\left(\frac{-2+5}{2}, \frac{2+4}{2}\right)=\left(\frac{3}{2}, 3\right)

Now let us find the equation of perpendicular bisector in point slope form

The perpendicular bisector passes through points (3/2, 3) and slope -7/2

<em><u>The point slope form is given as:</u></em>

y - y_1 = m(x - x_1)

\text { Substitute } \mathrm{m}=\frac{-7}{2} \text { and }\left(x_{1}, y_{1}\right)=\left(\frac{3}{2}, 3\right)

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Thus the equation in point-slope form for the perpendicular bisector of the segment with endpoints at A(-2,2) and B(5,4) is found out

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