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Helga [31]
3 years ago
14

The 08:10 train from goblin's gap gets to mermaid's bay at ?

Mathematics
2 answers:
ra1l [238]3 years ago
7 0
Gets there at 13:25 as shown
Rufina [12.5K]3 years ago
7 0
13:25 itd shawn on paper
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All computers are on sale for 10% off the original price.If x is the original price of the computer,then the function that repre
k0ka [10]

All computers are on sale for 10% off the original price. If x is the original price of the computer, then the function that represents the price after only a 10% discount is: P(x) = x - 0.1x P(x) = 0.9x The function that gives the price, C, if only a $150 coupon is used is: C(x) = x - 150 Choose the composition function that gives the final sale price after a 10% discount is followed by a $150 coupon

<h3><u>Answer:</u></h3>

The final price of the computer after both discounts is T(x) = 0.9x - 150

<h3><u>Solution:</u></h3>

We have been given that all computers are on sale for 10% off the original price. If x is the original price of the computer, then the function that represents the price after only a 10% discount is:

P(x) = x - 0.1x

P(x) = 0.9x  

The function that gives the price, C, if only a $150 coupon is used is:

C(x) = x - 150  

We need to choose the composition function that gives the final sale price after a 10% discount is followed by a $150 coupon.

So, we have to formulate a function to combine both the discounts.

The price after 10% discount is 0.9x and the price after $150 coupon is x-150.

So, the composite function that gives the final sale price after 10% discount followed by $150 is given as follows:

Let the final price be denoted as T(x)

Therefore,

T(x) = original price - 10% discount - $150 coupon

T(x) = x - 10% of x -150

T(x) = x - 0.1x - 150

T(x) = 0.9x -150

Hence the final price of the computer after both discounts is T(x) = 0.9x-150

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Which box plot correctly represent the data ?
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Answer:

The interquartile range (IQR) is the box plot showing the middle 50% of scores and can be calculated by subtracting the lower quartile from the upper quartile (e.g. Q3−Q1). Box plots are useful as they show outliers within a data set. An outlier is an observation that is numerically distant from the rest of the data.

Step-by-step explanation:

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c.i^ 3

Step-by-step explanation:

i^7/i x i^3

i ^ 7 / i ^ 4

i^ 7 - 4

i^ 3

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Mine hasn't been either.

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Why do you want it deleted? Maybe email an administrator.

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