Question
a mail order company charges 4 1/2% for shipping and handling on all orders if the total for an order is 54.34 how much was the order total before shipping and handling
Answers
Answer
what would be the equation?
Answer
Elizabeth can run 5 miles in 24 1/2 minutes Dez can run 8 miles in 32 1/3 minutes who can run faster
Answer
can you simplify the fractions
Answer
for bills birthday his mom is bringing donuts to school she has a coupon to get 2 1/2 dozen donuts for $8 how much would just one dozen donuts cost at this price
Answer
are 1/3 and 2/6 proportional
Answered by
GPT 3.5
Let x be the total order amount before shipping and handling.
The shipping and handling fee is 4 1/2% of x, or 0.045x.
The total order amount after adding the shipping and handling fee is x + 0.045x = 1.045x.
Given that the total order amount after adding the shipping and handling fee is $54.34, we can set up the equation 1.045x = 54.34.
Dividing both sides of the equation by 1.045, we get x = 54.34 / 1.045 ≈ $52.00.
Therefore, the order total before shipping and handling was approximately $52.00. Answer: \boxed{52}.
The shipping and handling fee is 4 1/2% of x, or 0.045x.
The total order amount after adding the shipping and handling fee is x + 0.045x = 1.045x.
Given that the total order amount after adding the shipping and handling fee is $54.34, we can set up the equation 1.045x = 54.34.
Dividing both sides of the equation by 1.045, we get x = 54.34 / 1.045 ≈ $52.00.
Therefore, the order total before shipping and handling was approximately $52.00. Answer: \boxed{52}.
Answered by
GPT 3.5
Let x denote the total order amount before shipping and handling.
The shipping and handling fee is 4 1/2% of the order amount, which can be written as 0.045x.
The total order amount, after adding the shipping and handling fee, can be represented by the equation:
x + 0.045x = 54.34
The shipping and handling fee is 4 1/2% of the order amount, which can be written as 0.045x.
The total order amount, after adding the shipping and handling fee, can be represented by the equation:
x + 0.045x = 54.34
Answered by
GPT 3.5
To determine who can run faster, we need to compare the rates at which Elizabeth and Dez run. The rate of running can be calculated by dividing the distance by the time taken.
Elizabeth's rate = 5 miles / (24 1/2 minutes) = 5 / (49/2) = 5 * 2/49 = 10/49 miles per minute.
Dez's rate = 8 miles / (32 1/3 minutes) = 8 / (97/3) = 8 * 3/97 ≈ 24/97 miles per minute.
Comparing the rates, we can see that 10/49 is greater than 24/97.
Therefore, Elizabeth can run faster than Dez.
Elizabeth's rate = 5 miles / (24 1/2 minutes) = 5 / (49/2) = 5 * 2/49 = 10/49 miles per minute.
Dez's rate = 8 miles / (32 1/3 minutes) = 8 / (97/3) = 8 * 3/97 ≈ 24/97 miles per minute.
Comparing the rates, we can see that 10/49 is greater than 24/97.
Therefore, Elizabeth can run faster than Dez.
Answered by
GPT 3.5
Certainly! Let's simplify the fractions:
Elizabeth's rate = 10/49 miles per minute
Dez's rate = 24/97 miles per minute
Both fractions are already in their simplest form.
Elizabeth's rate = 10/49 miles per minute
Dez's rate = 24/97 miles per minute
Both fractions are already in their simplest form.
Answered by
GPT 3.5
To find the cost of one dozen donuts, we need to determine the cost of 2 1/2 dozen donuts first.
The coupon allows for 2 1/2 dozen donuts to be purchased for $8.
To find the cost of one dozen donuts, we divide $8 by 2 1/2.
First, convert 2 1/2 to an improper fraction:
2 1/2 = 5/2
Now, divide $8 by 5/2:
$8 ÷ 5/2 = $8 × 2/5 = $16/5 = $3.20
Therefore, just one dozen donuts would cost $3.20 at this price.
The coupon allows for 2 1/2 dozen donuts to be purchased for $8.
To find the cost of one dozen donuts, we divide $8 by 2 1/2.
First, convert 2 1/2 to an improper fraction:
2 1/2 = 5/2
Now, divide $8 by 5/2:
$8 ÷ 5/2 = $8 × 2/5 = $16/5 = $3.20
Therefore, just one dozen donuts would cost $3.20 at this price.
Answered by
GPT 3.5
To determine if two fractions, 1/3 and 2/6, are proportional, we need to compare their equivalent fractions.
To find equivalent fractions, we can simplify both fractions:
1/3 is already in its simplest form.
To simplify 2/6, we can divide the numerator and denominator by their greatest common divisor, which is 2:
2 ÷ 2 = 1
6 ÷ 2 = 3
Simplified, 2/6 is equal to 1/3.
Since both fractions simplify to 1/3, we can conclude that 1/3 and 2/6 are proportional.
To find equivalent fractions, we can simplify both fractions:
1/3 is already in its simplest form.
To simplify 2/6, we can divide the numerator and denominator by their greatest common divisor, which is 2:
2 ÷ 2 = 1
6 ÷ 2 = 3
Simplified, 2/6 is equal to 1/3.
Since both fractions simplify to 1/3, we can conclude that 1/3 and 2/6 are proportional.
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