Bill is buying a television online. He can choose to use one of the three deals that are shown below.

9 answers
Question:

Bill is buying a television online. He can choose to use one of the three deals that are shown below. Deal #1 Deal #2 Deal #3 10% off 50+ inch televisions, plus delivery fee 15% off with the purchase of 2+ items, plus delivery fee Free delivery with a total of $850 purchased The website charges a delivery fee of $100. Bill is looking at a 42-inch television for $750. He could buy the same style of television, only larger (50-inch), for $900. He is considering buying a blueray player. Which option is the least expensive for Bill? a) Buy the television without using any deals. b) Upgrade to the 50-inch television, and use Deal #1 c) Order a blueray player for $100, and use Deal #2 d) Order a blueray player for $100, and us

Answers

50% off because you’d get more of a discount

1225

Step-by-step explanation:

a) Already in step-by-step explanation

b) t(s)  =  -  1.91

c) At confidence interval 0.95 we have to reject the null hypothesis H₀

Step-by-step explanation:

We have:

Normal Distribution

Size sample < 30        n = 25

Independent samples

Therefore we can apply t-student analysis

1) Test hypothesis

 Null hypothesis             H₀      ⇒    μ₀   =  1503

Alternative hypothesis   Hₐ      ⇒     μ₀   < 1503   (from problem condition)

Now we have to compute t(s)

t(s)  =  [ ( μ  -  μ₀ )/(s/√n)  

μ  = sample mean  

s  = sandard deviation of sample

Then

t(s)  =   ( 1440  - 1503 ) / 165 / √25         ⇒  t(s)  =  - 63 * 5 / 165

t(s)  =  -  1.91

Now we look in t- student table for t(c)  ( 24 degrees of fredom  and              α = 0,05  and find

t(c) = - 1.711               ( we must remember symmetry in t-studend curve)

So we compare  t(s) with t(c)

t(s) = -1.91       t(c)  = -1.711

t(s) is smaller than t(c)   then our point is in the rejection zone we reject H₀

Answer with explanation:

Price of Product on the Website = $ 412.50

It is given that, product is offered at a discount of 25% on the website.

Let actual price of product on the store = $ x

Writing the above statement in terms of equation

→Price at store - Discount= Price at Website

[tex]x-\frac{25\times x}{100}=412.50\\\\ \frac{75 x}{100}=412.50\\\\x=\frac{41250}{75}\\\\x=550[/tex]

Price at store of that Product = $ 550

Solution: [tex]4\frac{3}{4}[/tex], 3.5, -15, 5

Not a solution: 129 and [tex]10\frac{2}{3}[/tex]

Step-by-step explanation:

20 ≥ 5 + 3x

3x + 5 ≤ 20

3x ≤ 20 - 5

3x ≤ 15

x ≤ 5

x must be LESS than or EQUAL to 5

Step-by-step explanation:

.35 x 3500 = 1250

The better deal would be website B.

Step-by-step explanation:

Website A is offering $50 off so you would so $250 - $50 = $200

Website B is offering 25% off so you would do (250 · 25)/100 = $62.50

The final price would be $250 - $62.50 = $187.50

So, overall with website A you'd be saving $50 dollars, and with website B you'd be saving $62.50 dollars, with website B you'd be saving more, so therefore the answer is website B.

Hope this helps you :)  

Answer- I have no clue thank for the 50 points hshsbdbdhs

He makes $1,225 because 35% of $3,500 is $1,225

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