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eimsori [14]
3 years ago
5

Which graph represents f(x) =|x − 5| + |x − 4|?

Mathematics
2 answers:
Dima020 [189]3 years ago
7 0

The correct graph is graph 4. 


You can find this by looking for recognizable points. This is the easiest way to find composite graphs. In the graph f(x) =|x − 5| + |x − 4| both 5 and 4 yield the answer of 1. You can see that in the examples below:


<span>f(x) =|x − 5| + |x − 4|
</span><span>f(5) =|5 − 5| + |5 − 4|
</span><span>f(5) =|0| + |1|
f(5) = 0 + 1
f(5) = 1

</span><span>f(x) =|x − 5| + |x − 4|
</span><span>f(4) =|4 − 5| + |4 − 4|
</span><span>f(4) =|-1| + |0|
f(4) = 1 + 0
f(4) = 1

Now we can look for graphs that have those two reference points. The 4th graph is the only one that has those. </span>
KatRina [158]3 years ago
3 0
Its definitely not graph c
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koban [17]

Given:

\to \bold{-x -7y = 14}\\\\\to \bold{-4x -14y =28}\\\\

To find:

\bold{x \ and \ y}=?

Solution:

\to \bold{-x -7y = 14}..................... (i) \\\\\to \bold{-4x -14y =28} .................(ii)\\\\

Solving the equation (i):

\to \bold{-x -7y = 14} \\\\  \to \bold{-x=  14+7y} \\\\    \to \bold{x= - (14+7y)} \\\\

Putting the value of x into the equation (ii):

\to \bold{-4(-(14+7y)) -14y =28} \\\\\to \bold{4(14+7y) -14y =28} \\\\\to \bold{56+28y -14y =28} \\\\\to \bold{56+14y =28} \\\\\to \bold{28+14y =0} \\\\\to \bold{14y =-28} \\\\\to \bold{y =\frac{-28}{14}} \\\\\to \bold{y =-2} \\\\

Putting the value of y into the equation (i):

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So, the value of \bold{x=0 \ and\  y= -2}\\\\

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brainly.com/question/10151402

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3 years ago
I need so much help with this!
leva [86]

Answer:

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Step-by-step explanation:

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I believe its between the integers of 7 and 8.

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