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bixtya [17]
3 years ago
14

A skateboard is originally priced at $130. The online retailer gives a discount and the skateboard is now priced at $78. Enter t

he percentage discount for the cost of the skateboard. Pls answer
Mathematics
1 answer:
Zinaida [17]3 years ago
3 0

Answer:40%

Step-by-step explanation:

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Mama L [17]

Answer: a. 12.39, 12.62, 124, 124

Step-by-step explanation:

The given numbers are : 124, 12.62, 12.39, 124

By using decimals , we convert them into like decimals .

124.00, 12.62, 12.39, 124.00  (To two decimal places)

Now , Least number = 12.39 , Greatest number = 124.00   (Which is repeating)

In order from least to greatest : 12.39, 12.62, 124, 124.

Hence, the correct option is : a. 12.39, 12.62, 124, 124

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3 years ago
Albert has $105 to spend on new basketball shoes. On his favorite shoe website, the prices for a pair of the shoes range from $8
STatiana [176]

<u>Scenario 1</u>

It is given that on Albert's favorite shoe website, the prices for a pair of the shoes range from $80 to $180 and the delivery fee is one-twentieth of the price of the basketball shoes.

We know that Albert has $105 to spend on new basketball shoes.

From the above pieces of information we see that the minimum that Albert will have to spend is 80+\frac{1}{12}\times 80=80+6.67=86.67 dollars.

Now, we know that Albert can spend a maximum of $105 including the delivery fee. Let the upper limit of the price of the shoe Albert can buy be x. So, the upper limit of the domain can be found as:

x+\frac{1}{12}x=105

\frac{13}{12}x=105

\therefore x=\frac{105\times 12}{13}\approx 96.92 dollars.

Thus, in the first scenario, the domain of the total cost function, f(c) will be [86.67,96.92].

<u>Scenario 2</u>

After receiving $42 from his friend, Albert's total buying power becomes $147. Albert can now buy a costlier pair of shoes.

Thus, the maximum that Albert can buy is again given by:

x+\frac{1}{12}x=147

Solving this we get: x=135.69 dollars

The lower limit will remain the same as the lowest price point in the website is $80. Therefore, in the second scenario the domain is:

[86.67, 135.69]

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3 years ago
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