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FinnZ [79.3K]
3 years ago
14

Please, need as soon as possible. +extra points

Mathematics
2 answers:
DerKrebs [107]3 years ago
8 0

Answer:

($1.88/4.8)*3.8 = $1.49

Dahasolnce [82]3 years ago
4 0
$1.88 is our amount after the 380% is added! 

$1.88 - 380%*x = x

Note, that when you are working with percents in a problem you need to convert the percent into a decimal value in order to properly work with it in an equation like the one above. 

So, it will look like this: 

$1.88 - 3.8x = x

Now onto explaining how I derived this equation in the first place, because it doesn't help you if you don't know how to do it yourself. 

How a percent problem works is if you are taking some original price x, and increasing it by 380% you would take 380% of the item, and then adding it to the item. To take 380% of an item you would need to multiply the number by 380% (3.8). So, if you translate that into math it looks like this: 

x + 380%*x = y

Y, in this case is $1.88. In other words it is the price AFTER you've added 380% to the cost. So I started to solve for x by subtracting 380%*x on both sides leaving us with this: 

$1.88 - 3.8x = x

We need to solve the equation for x by adding 3.8x on both sides. 

$1.88 = 3.8x + x

Combine like terms. 

$1.88 = 4.8x 

Divide both sides by 4.8. 

$1.88/4.8 = x 

So our original price is $1.88/4.8! 

The question asks for the 380% * x part of the problem. 

So we take our answer and multiply it by 3.8. 

($1.88/4.8)*3.8 = $1.49 mark up! 
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Answer:

Jared worked 11 days as full 8-hour days.

Step-by-step explanation:

We have:

First day = 2 h

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Since his paycheck shows 94 hours of work, we can find the number of days that he works 8-hour day:

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Where x is the number of days that he works 8-hours.

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x = \frac{88 h}{8 h} = 11

 

Therefore, Jared worked 11 days as full 8-hour days.

I hope it helps you!                                              

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kirza4 [7]

Answer:

Option D. two complex roots

Step-by-step explanation:

we know that

In a quadratic equation of the form ax^{2} +bx+c=0 the discriminant D is equal to

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D=(-2^{2}-4(3)(1))

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The discriminant is negative

therefore

The quadratic equation has two complex roots

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Step-by-step explanation:

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