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Harman [31]
3 years ago
12

Which exspression is equivalent to 2(m - 5) + 6

Mathematics
2 answers:
MaRussiya [10]3 years ago
5 0
The expression that is equivalent to 2(m - 5) + 6
is 2m - 4.
The given algebraic equation consists of
numbers, arithmetic operations, and variables.
The first thing to do is to open the brackets.
After that, we will sum up or subtract the like
terms.
Given that:
=2(m - 5) +6
=2m - 10 + 6
=2m - 4
Therefore, we can conclude that the expression
that is equivalent to 2(m - 5) + 6 is 2m - 4.
Tom [10]3 years ago
3 0

<h2>2(m-5)+6</h2>

<h2>2m-10+6</h2>

<h2>2m-4</h2>

<h2>2(m-1)</h2>

<h2>m-1</h2>
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Select the reason why these triangles are
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Answer:

B. SAS

Step-by-step explanation:

In the given diagram, it would be observed that each side of the bigger triangle are multiplied by a factor of \frac{1}{3} to give the values of each corresponding sides of the smaller triangle. But the included angle of the two triangles are the same.

Therefore, the reason why the triangles are similar is because of side-angle-side (SAS) relations. The correct option is B.

4 0
3 years ago
Solve for a -4+2(3a-5)=(1-1a)
Kobotan [32]
Distribute the two to each of the values in the parentheses.
-4 +6a-10= 1-1a

Then move like terms to the same side to simplify.
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What is the output value for the following function if the input value is 5?
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If you would like to find the output value for the following function if the input value is 5, you can calculate this using the following steps:

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<span>The correct result would be 17.</span>
6 0
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Read 2 more answers
Complete this statement using &gt;, &lt;, or =<br><br> 0.248_____0.259
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The answer i'm so confused
Elena L [17]
Slope:  rise over run, for any straight line.  Example:  y=mx + b

Constant of proportionality:  a constant by which you multiply your independent variable (x) to get a specific value of the dependent variable (y).  Example: y=kx.

The main difference here is that y=mx+b may or may not pass through the origin, whereas y=kx always passes through the origin.

Both k and m are "slopes," with k pertaining to direct variation y=kx, and m pertaining to slope of a line which may or may not pass through the origin.

In this limited sense, both k and x are slopes.  k could be the slope of a straight line passing thru the origin, same as m, but m could not be the constant of proportionality if the line in question does not pass through the origin.
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