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Digiron [165]
3 years ago
9

Constance wants to purchase an school jacket. She saw the same jacket at a few stores. Store A had the jacket for 15% off the or

iginal price of $59.60. Store B has it on sale for $50.99. Determine which is the better buy? What is the total price after 6% sales tax at this store?
Mathematics
1 answer:
GREYUIT [131]3 years ago
3 0

Answer:

Store A is better buy.

$53.70

Step-by-step explanation:

We have been given that Constance wants to purchase an school jacket. Store A had the jacket for 15% off the original price of $59.60.

Let us find price offered by store A by finding 85% of $59.60 as because 100% minus 15% is equal o 85%.

\text{Price offered by store A}=\frac{85}{100}\times \$59.60

\text{Price offered by store A}=0.85\times \$59.60

\text{Price offered by store A}=\$50.66

Store B has the same jacket at a price of $50.99 and price of jacket at store A after discount is $50.66, therefore, store A is a better buy.

Let us find total price of jacket after adding 6% of $50.66 to $50.66 as:

\text{Total price of jacket}=\$50.66+\$50.66\times \frac{6}{100}

\text{Total price of jacket}=\$50.66+\$50.66\times0.06

\text{Total price of jacket}=\$50.66+\$3.0396

\text{Total price of jacket}=\$53.6996

\text{Total price of jacket}\approx \$53.70

Therefore, the total price of jacket after 6% sales tax would be $53.70.

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The outside dimensions of a rectangular cooler WITHOUT its lid is 26 inches by 14 inches, with a height of 16 inches. The cooler
Paha777 [63]

Answer:

3080 square inches

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I like to draw things out. So I drew this cooler out, with the dimensions of 26x14x16. It the cooler is 2 inches thick, I need to remove 2 inches from each side of the cooler. So I took 4 inches off of the 26 and the 14 so the length and width become 22 and 10 respectively. Then I took 2 inches off the bottom of the cooler so the 16 became 14. This gives me the new dimensions of 14x22x10.

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Answer:

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Step-by-step explanation:

Let the total people in the household be 100%

If 80 percent of the households have cable television, 60 percent of the households have videocassette recorders and the number of households that have both cable television and videocassette recorders is 'x' percent. The number of households having ONLY cable television will be 80-x while households having ONLY videocassette will be 60-x.

To get x, we will have;

80-x + 60-x + x = 100

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x = 140-100

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This shows that 40% of the households have both cable television and videocassette.

If there are 150,000 households in the city, then the number of households that have both cable television and videocassette recorders could be 40% of 150,000

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Number of households that owns both television and videocassette could be from 60,000.

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Step-by-step explanation:

The given expression is

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Substitute -x=-4/5 and y= 1/3 in the above expression, to find the value of given expression when -x=-4/5 and y= 1/3.

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