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Greeley [361]
3 years ago
9

A laptop computer that you want to purchase was originally priced at $1,675. You will receive a 30% student discount, and the sa

les tax rate is 6%. How much money will you pay for the laptop?
Mathematics
1 answer:
cupoosta [38]3 years ago
5 0

Answer:

Selling price = $1242.85

Step-by-step explanation:

Given the following data;

Cost price = $1,675

Discount = 30%

Sales tax rate = 6%

To find the selling price;

First of all, we would determine the discount price.

Discount price = 30/100 * 1675

Discount price = 50250/100

Discount price = $502.5

New price = cost price - discount

New price = 1675 - 502.5

New price = $1172.5

Next, we calculate the sales tax.

Sales tax price = 6/100 * 1172.5

Sales tax price = 7035/100

Sales tax price = 70.35

Now, we can determine the selling price after discount and sales tax;

Selling price = 1172.5 + 70.35

Selling price = $1242.85

Therefore, you will pay $1242.85 for the laptop computer.

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What is the least common multiple of 70, 14, and 30
Nonamiya [84]
The LCM is 210


70×2=210

14×15=210

30×7=210




5 0
3 years ago
What is the value of 3^3+7(2x÷6)ifx=4
RSB [31]

Answer:

36⅓

Step-by-step explanation:

3^3+7(2x÷6)

if x=4

3³ + 7 (2x ÷ 6)

= 27 + 7[ 2(4) ÷ 6]

= 27+ 7[ 8÷6]

= 27 + 7(4/3)

= 27 + 28/3

= (81+28)/3

= 109/3

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I hope this was helpful, Please mark as brainliest  

5 0
4 years ago
Which are the maximum values ? I will add a picture please help
Alik [6]

Answer:

58 at the point (9,8)

7 at the point (1, 1)

Step-by-step explanation:

The maximum points will be found in the vertices of the region.

Therefore the first step to solve the problem is to identify through the graph, the vertices of the figure.

The vertices found are:

(1, 10)

(1, 1)

(9, 5)

(9, 8)

We look for the values of x and y belonging to the region, which maximize the objective function f(x, y) = 2x + 5y. Therefore we look for the vertices with the values of x and y higher.

(1, 10), (9, 5), (9, 8)

Now we substitute these points in the objective function and select the one that produces the highest value for f (x, y)

f(1, 10) = 2(1) + 5(10) = 52\\\\f(9, 5) = 2(9) + 5(5) = 43\\\\f(9, 8) = 2(9) + 5(8) = 58

The point that maximizes the function is:

(9, 8) with f(9, 8) = 58

Then the value that produces the minimum of f(x, y) is (1, 1)

f(1, 1) = 2(1) + 5(1) = 7

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3 years ago
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