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omeli [17]
3 years ago
11

A car dealership has 240 cars in the parking lot and 17.5 percent of them are red. Of the other 6 colors in the lot, each color

has the same number of cars. If one of the colors is black, how many black cars are in the lot?
Mathematics
2 answers:
Gekata [30.6K]3 years ago
4 0
33 cars
240÷100×17.5=42
240-42=198
198÷6=33
Lesechka [4]3 years ago
4 0

Answer: There are 33 black cars in the lot.

Step-by-step explanation:

Given : A car dealership has 240 cars in the parking lot and 17.5 percent of them are red.

i.e. Total cars = 240

Percentage of red cars = 17.5 %

Number of red cars = 17.5% of 240

0.175\times240=42

Then , the number of cars of other colors = 240-42=198

Also, it is given that :  Of the other 6 colors in the lot, each color has the same number of cars.

If one of the colors is black , then the number of black cars will be :-

\dfrac{198}{6}=33

Therefore , there are 33 black cars in the lot.

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Step-by-step explanation:

First we must calculate the intersection point of the two lines. Since in that point <em>y</em> has the same value in both equations, we can obtain <em>x </em>by equalling the two equations and then using that value for obtaining <em>y</em>:

5x+465=-6x+652\\5x+6x=652-465\\11x=187\\x=\frac{187}{11}\\x=17

So the value of <em>x</em> in the intersection point is 17. We now use this value with either one of the equations to obtain <em>y</em><em>. </em>Let's use the supply equation:

y=5*17+465\\y=550

So the intersection point is (17 ; 550)

Supply and demand are in equilibrium when the amount of items on supply are the same as the ones on demand. That is the point were the two lines intersect, which means the selling price is the <em>x</em> coordinate and the amount of items is the <em>y</em> coordinate, so that is a selling price of <em>$17/item</em> with a number of items of <em>550</em>.

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2 years ago
3 5/6 x 8 as a fraction
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Step-by-step explanation:

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3 years ago
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WARRIOR [948]
You need to find what 34 is 25% of.

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lina2011 [118]

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Step-by-step explanation:

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d = \sqrt{(10-2)^2+(y+3)^2}

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