Maggie bought 52 ounces of swordfish selling for $6.92 per pound. What was the total cost? And explain how u solved it

To find the total cost of 52 ounces of swordfish at a price of $6.92 per pound, you need to convert the weight from ounces to pounds and then multiply it by the price per pound. The total cost is $22.51.

To find the total cost, you need to convert the weight of the swordfish from ounces to pounds and then multiply it by the price per pound. Here's how:

So, the total cost of 52 ounces of swordfish at a price of $6.92 per pound is $22.51.

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Aaron has a budget of $100 per month to spend on lunch. He made a table showing the total amount of lunch money he will have left after the given number of lunches.

Number of lunches 0 5 10 15
Total amount of lunch money left ($) 100 75 50 25
Which equation, in standard form, represents the relationship between the number of lunches, x, and the amount of lunch money Aaron will have left, y?

x + 5y = 100

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Help please 11 POINTS
PLEASE HELP I DON'T UNDERSTAND. PLUS I WILL MARK BRILLIANT WHO ANSWERS ALL OF THEM CORRECTLY.

1) Rename 4/7 as a percent. Round to the nearest tenth of a percent if necessary


2) Rename .709 as a percent


3) If 1/3 is equivalent to 33 1/3 %, what percent is equivalent to 2/3?


4) Alice plays basketball. In one game she shoots 21 free throws and makes 81.25% of them. Estimate how many free throws she makes?


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Please Help Me With This Other Assignment!!!!!!!!!
I Don't want to fail!!!!!!!!!!!!!
I will make you brainliest!!!!!!!!!!!!!!!

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Number of Movies Cost


1                                                                     $3.99

2                                                                      $7.98

3                                                                       $11.97

4                                                                         $15.96

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A) The cost increases $11.97 for every additional movie rented .

B) The cost increases $7.98 for every additional movie rented.

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D) The cost increases $15.96 for every additional movie rented

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