Question...
Fifteen students completed 80 puzzles. How many puzzles would one student complete? Round the answer to the whole number.(1 point)
puzzles
Skip to navigation
page 1 of 1
11 answers
To find out how many puzzles one student would complete, you can divide the total number of puzzles by the number of students:
\[ \text{Puzzles per student} = \frac{\text{Total puzzles}}{\text{Number of students}} = \frac{80}{15} \approx 5.33 \]
Since you need to round to the nearest whole number, one student would complete approximately 5 puzzles.
To find out how many reams of paper Landscape Elementary uses each week, you can divide the total number of reams by the number of weeks:
\[ \text{Reams per week} = \frac{\text{Total reams}}{\text{Number of weeks}} = \frac{14}{3} \approx 4.6667 \]
Rounding this to the nearest hundredth, they use approximately 4.67 reams of paper each week.
Let's break down the problem step by step.
Total tickets sold: 345
Adult tickets sold: 23
To find the number of children's (student) tickets sold, subtract the number of adult tickets from the total tickets:
\[ \text{Children's tickets} = \text{Total tickets} - \text{Adult tickets} = 345 - 23 = 322 \]
So, 322 children's tickets were sold.
The cost of an adult ticket is $13.95.
The cost of a children's ticket is \( \frac{1}{3} \) of the adult ticket price:
\[ \text{Cost of children's ticket} = \frac{13.95}{3} \approx 4.65 \]
So, each children's ticket costs approximately $4.65.
To calculate the total revenue from children's tickets, multiply the number of children's tickets sold by the cost of each children's ticket:
\[ \text{Total revenue from children's tickets} = \text{Children's tickets} \times \text{Cost of children's ticket} = 322 \times 4.65 \approx 1496.30 \]
Therefore, the theater made approximately $1496.30 from the sale of children's tickets.
Let’s solve the problem step by step.
Total tickets sold: 345
If \( \frac{2}{3} \) of the tickets were adult tickets, we can calculate the number of adult tickets as follows:
\[ \text{Adult tickets} = \frac{2}{3} \times 345 = \frac{690}{3} = 230 \]
Now, to find the number of children's (student) tickets sold:
\[ \text{Children's tickets} = \text{Total tickets} - \text{Adult tickets} = 345 - 230 = 115 \]
So, 115 children's tickets were sold.
The cost of an adult ticket is $13.95.
The cost of a children's ticket is \( \frac{2}{3} \) of the adult ticket price:
\[ \text{Cost of children's ticket} = \frac{2}{3} \times 13.95 = \frac{27.90}{3} = 9.30 \]
So, each children's ticket costs approximately $9.30.
To calculate the total revenue from children's tickets, multiply the number of children's tickets sold by the cost of each children's ticket:
\[ \text{Total revenue from children's tickets} = \text{Children's tickets} \times \text{Cost of children's ticket} = 115 \times 9.30 = 1069.50 \]
Therefore, the theater made approximately $1069.50 from the sale of children's tickets.
Let's go through the steps to find the sales tax and the total price.
To calculate 7.25% of $199.00, you can use the following formula:
\[ \text{Sales Tax} = \text{Price} \times \left( \frac{\text{Tax Rate}}{100} \right) \]
Plugging in the values:
\[ \text{Sales Tax} = 199.00 \times \left( \frac{7.25}{100} \right) = 199.00 \times 0.0725 \approx 14.3975 \]
Rounding this to the nearest hundredth gives you:
\[ \text{Sales Tax} \approx $14.40 \]
To find the total price, add the sales tax to the original price:
\[ \text{Total Price} = \text{Price} + \text{Sales Tax} = 199.00 + 14.40 = 213.40 \]
So, the total price of the snake including the tax is:
\[ \text{Total Price} \approx $213.40 \]
Let's break down the calculations step by step.
To calculate the tip based on the pre-tax amount of $105.79, use the following formula:
\[ \text{Tip} = \text{Cost} \times \left( \frac{\text{Tip Rate}}{100} \right) \]
Plugging in the values:
\[ \text{Tip} = 105.79 \times \left( \frac{20}{100} \right) = 105.79 \times 0.20 = 21.158 \]
Rounding this to the nearest hundredth gives you:
\[ \text{Tip} \approx $21.16 \]
To calculate the sales tax based on the food costs, use the following formula:
\[ \text{Sales Tax} = \text{Cost} \times \left( \frac{\text{Tax Rate}}{100} \right) \]
Plugging in the values:
\[ \text{Sales Tax} = 105.79 \times \left( \frac{9}{100} \right) = 105.79 \times 0.09 \approx 9.5181 \]
Rounding this to the nearest hundredth gives you:
\[ \text{Sales Tax} \approx $9.52 \]
To calculate the total price, add the cost of the meal, the sales tax, and the tip:
\[ \text{Total Price} = \text{Cost} + \text{Sales Tax} + \text{Tip} \]
\[ \text{Total Price} = 105.79 + 9.52 + 21.16 = 136.47 \]
So, the total price of the meal including the tip and tax is:
\[ \text{Total Price} \approx $136.47 \]
2 answers
1 answer
1 answer
8 answers