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skad [1K]
1 year ago
9

if a dealer buys a car from a manufacturer for $20,480 and sells it for $26,808...what is his markup? rounded to the nearest ten

th as needed...as an integer or decimal
Mathematics
1 answer:
yulyashka [42]1 year ago
4 0

To find the markup, substract the price at which the car was bought from the price at which the car was sold:

26,808-20,480=6328

To find the markup as a percentage from the original price, set 20,480 to be equal to 100%. If <em>x%</em> represents 6328, then:

\begin{gathered} \frac{x}{6328}=\frac{100}{20,480} \\ \Rightarrow x=\frac{100\times6328}{20,480}=30.898\ldots \end{gathered}

To the nearest tenth, 30.898... = 30.9.

Therefore, the markup is equal to 30.9%.

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drek231 [11]
1. The second dot 
2. The first dot :))
5 0
3 years ago
16.63≥m+4.09<br> i need to solve this and i need help
uysha [10]

Hey there mate ;)

As per given question,

16.63 \geqslant m + 4.09

=  > 16.63 - 4.09 \geqslant m

=  > 12.54 \geqslant m

Therefore, the solution is 12.54 <u>></u><u> </u>m

8 0
2 years ago
I need help with this problem
emmasim [6.3K]
We have that

26*[(82³)^(1/2)]*[(62³)<span>^(1/2)]

we know that
</span>(82³)^(1/2)-----> 82√82
(62³)^(1/2)-----> 62√62
substitute
26*[82√82]*[62√62]------> (26*82*62)*(√82)*(√62)
(26*82*62)*(√82)*(√62)------> 132184*(√82)*(√62)
132184*(√82)*(√62)------> 132184*(√5084)

5084------> 1271*2²
√5084-----> √(1271*2²)-----> 2√1271
substitute
132184*(√5084)------> 132184*(2√1271)-----> 264368√1271

the answer is
 264368√1271


4 0
3 years ago
1) What is the area of the rectangle?<br> 4 yd<br> 7yd
Brums [2.3K]
28 hope this helps :)
8 0
1 year ago
Read 2 more answers
How do you simplify rational expressions?​
deff fn [24]

The simplification of rational expressions is explained

<u>Solution:</u>

Rational expressions are fractions that have a polynomial in the numerator, denominator, or both.

Rational expressions contain variables, they can be simplified in the same way that numerical fractions are simplified.

<em><u>Steps to simplify rational expressions:</u></em>

Let us see it with an example:

\frac{3 x^{2}-3 x}{3 x^{3}-6 x^{2}+3 x}

1) Look for factors that are common to the numerator & denominator

\frac{3 x(x-1)}{3 x\left(x^{2}-2 x+1\right)}

2) 3x is a common factor to the numerator & denominator. Note that it is clear that x ≠0

3) Cancel the common factor

\frac{x-1}{x^{2}-2 x+1}

4) If possible, look for other factors that are common to the numerator and denominator

\frac{x-1}{(x-1)(x-1)}

5) After cancelling, you are left with \frac{1}{(x-1)}

6) The final simplified rational expression is valid for all values of "x" except 0 and 1

We have to follow the same procedure for any rational expression.

7 0
2 years ago
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