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Step2247 [10]
4 years ago
10

Matt is purchasing a new tablet computer at a 20% markdown After the discount is taken, the tablet is subject to a 6% state sale

s tax How would you find the total amount Matt must pay after the markdown and tax?
Mathematics
2 answers:
anygoal [31]4 years ago
7 0

Answer:

The Correct Answer Is : D (last one)

D. First find the 20% markdown price and subtract it from the original price. Then find 6% of the discounted price to get the tax. The tax plus the discounted price is the final price.

Arada [10]4 years ago
4 0
To find the total you should pay, you would first calculate the cost after the discount is applied.

To do this you will multiply 0.8 (1 - 0.2), which is the part that you will pay, by the regular price.

0.8x = d

After that you would multiply that new price by the 1 + 0.06 (1.06) because this represents you paying for all of it PLUS the sales tax.

0.8x(1.06) =t

x is the original price and t is your total after the discount and tax.
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Michael's dad is 30 years of age. He is 2 years more than four times Michaels age m. Write and solve a two-step equation to dete
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Answer:

The two step equation that we can use to find michael's age is x = (f-2)/4 where f = 30. So Michael is 7 years old.

Step-by-step explanation:

In order to solve this problem we will attribute variables to the ages of Michael and his father. For his father age we will attribute a variable called "f" and for Michael's age we will attribute a variable called "x". The first information that the problem gives us is that Michael's dad is 30 years of age, so we have:

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The gas mileage for a certain vehicle can be approximated by m=−0.05x2+3.5x−49, where x is the speed of the vehicle in mph. Dete
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Answer:

<h2>14mph</h2>

Step-by-step explanation:

Given the gas mileage for a certain vehicle modeled by the equation m=−0.05x²+3.5x−49 where x is the speed of the vehicle in mph. In order to determine the speed(s) at which the car gets 9 mpg, we will substitute the value of m = 9 into the modeled equation and calculate x as shown;

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9 = −0.05x²+3.5x−49

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Dividing through by 5;

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Using the general formula to get x;

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x = -70±√70²-4(1)(-1160)/2

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x = -70±(√4900+4640)/2

x = -70±√9540/2

x =  -70±97.7/2

x = -70+97.7/2

x = 27.7/2

x = 13.85mph

x ≈ 14 mph

Hence, the speed(s) at which the car gets 9 mpg to the nearest mph is 14mph

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