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Ugo [173]
3 years ago
6

Raymond works in an electronics store and gets a 12 percent employee discount. The original cost of a video game system is $175.

What is the discounted price of the game system?
$154.00
$163.00
$187.00
$196.00
Mathematics
2 answers:
faltersainse [42]3 years ago
8 0
The answer is a - $154.00
slava [35]3 years ago
6 0

Answer:

A. $154.00

Step-by-Step Explanation:

Okay so, the first step is to get 12% and move the decimal to the left twice like this:

.12

Then, multiply 175 by .12 like this:

175 * .12 = 21

Lastly, subtract 21 from 175 like this:

175 - 21 = $154

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Step 3- Simplify each term in the parentheses 
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If a=30, then 92a-25+16-22a=
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Solve the equation 5x - 8 < -18
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ladessa [460]

Answer:

Step-by-step explanation:

There are 6 solutions or zeros here because, according to the Fundamental Theorem of Algebra, the degree of the polynomial dictates how many zeros there are in the polynomial.  If we had a 3rd degree polynomial, we would expect to find 3 zeros; if we had a 5th degree polynomial, we would have 5 zeros, etc.  The easiest way to factor this is to do it initially by grouping:

(4x^6+20x^4)-(25x^2-125) then

4x^4(x^2+5)-25(x^2+5) then

(x^2+5)(4x^4-25)=0

We will factor each set of parenthesis now to get all the zeros.  For the first set of parenthesis:

x^2+5=0 so

x^2=-5 so

x=\sqrt{-5}

But since we can't have a negative under the square root, we have to offset it by using the imaginary number i.  i-squared = -1, so

x = ±i√5

Those are the first 2 zeros out of 6.  Now for the second set of parenthesis:

4x⁴ - 25 = 0.  That is the difference between perfect squares, and that factors to this:

(2x² + 5)(2x² - 5)

The first set of parenthesis there:

2x² + 5 = 0 so

2x² = -5 so

x² = -5/2 so

x = ±\sqrt{\frac{5}{2} }i

Those are the next 2 zeros.  We found 4 so far, now we will find the last 2 in the second set of parenthesis above:

x^2-5=0 so

x^2=5 so

x = ±\sqrt{\frac{5}{2} }

In summary, the 6 zeros are as follows:

x = \sqrt{5}i, -\sqrt{5}i, \sqrt{\frac{5}{2} }i, -\sqrt{\frac{5}{2} }i, \sqrt{\frac{5}{2} }, -\sqrt{\frac{5}{2} }

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3 years ago
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