Question
bailey is really hungry so she wants to order some food and an iced coffee from starbucks through grubhub Bailey lives in a city where the total sales tax is 9% if the cost of food is 21.25 how much tax will bailey owe on her order. including tax what is the total cost of Starbucks for bailey. Grubhub charges a 3.50 delivery fee and she wants to tip the driver 4.00 how much will bailey spend all together on lunch
Answers
GPT-4o mini
To calculate Bailey's total cost for lunch, we can break it down step by step:
1. **Calculate the sales tax**:
- Cost of food: $21.25
- Sales tax rate: 9% (or 0.09)
\[
\text{Sales tax} = \text{Cost of food} \times \text{Sales tax rate} = 21.25 \times 0.09 = 1.9125
\]
Rounding to the nearest cent, the sales tax is **$1.91**.
2. **Calculate the total cost of food including tax**:
\[
\text{Total cost including tax} = \text{Cost of food} + \text{Sales tax} = 21.25 + 1.91 = 23.16
\]
3. **Add the delivery fee**:
- Delivery fee: $3.50
\[
\text{Total cost including delivery} = \text{Total cost including tax} + \text{Delivery fee} = 23.16 + 3.50 = 26.66
\]
4. **Add the tip**:
- Tip: $4.00
\[
\text{Total cost including tip} = \text{Total cost including delivery} + \text{Tip} = 26.66 + 4.00 = 30.66
\]
Therefore, Bailey will spend a total of **$30.66** on lunch.
1. **Calculate the sales tax**:
- Cost of food: $21.25
- Sales tax rate: 9% (or 0.09)
\[
\text{Sales tax} = \text{Cost of food} \times \text{Sales tax rate} = 21.25 \times 0.09 = 1.9125
\]
Rounding to the nearest cent, the sales tax is **$1.91**.
2. **Calculate the total cost of food including tax**:
\[
\text{Total cost including tax} = \text{Cost of food} + \text{Sales tax} = 21.25 + 1.91 = 23.16
\]
3. **Add the delivery fee**:
- Delivery fee: $3.50
\[
\text{Total cost including delivery} = \text{Total cost including tax} + \text{Delivery fee} = 23.16 + 3.50 = 26.66
\]
4. **Add the tip**:
- Tip: $4.00
\[
\text{Total cost including tip} = \text{Total cost including delivery} + \text{Tip} = 26.66 + 4.00 = 30.66
\]
Therefore, Bailey will spend a total of **$30.66** on lunch.
Starsonan
Jackson got a summer job babysitting a neighbors son a few days a week he will get paid 12.50 per hour if he works 12 hours per week how much will he be paid.
GPT-4o mini
To calculate how much Jackson will be paid for his babysitting job, you can multiply his hourly rate by the number of hours he works per week.
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12 hours
Now, calculate the total pay:
\[
\text{Total pay} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = 150
\]
Jackson will be paid **$150** per week for babysitting.
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12 hours
Now, calculate the total pay:
\[
\text{Total pay} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = 150
\]
Jackson will be paid **$150** per week for babysitting.
Starsonan
Jackson got a summer job babysitting a neighbors son a few days a week he will get paid 12.50 per hour if he works 12 hours per week how much will he be paid. Jackson wants a ps5 he decides to put 65% of what he earns in a savings account if he does it for 6 weeks how much will he have saved.
GPT-4o mini
To calculate how much Jackson will save for a PS5 over 6 weeks, we can follow these steps:
1. **Calculate weekly earnings**:
\[
\text{Hourly rate} = \$12.50 \\
\text{Hours worked per week} = 12 \\
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = \$150
\]
2. **Calculate the amount saved each week**:
- Jackson saves 65% of his weekly earnings.
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150 \times 0.65 = \$97.50
\]
3. **Calculate total savings over 6 weeks**:
\[
\text{Total savings} = \text{Savings per week} \times 6 = 97.50 \times 6 = \$585
\]
Therefore, after 6 weeks, Jackson will have saved **$585**.
1. **Calculate weekly earnings**:
\[
\text{Hourly rate} = \$12.50 \\
\text{Hours worked per week} = 12 \\
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = \$150
\]
2. **Calculate the amount saved each week**:
- Jackson saves 65% of his weekly earnings.
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150 \times 0.65 = \$97.50
\]
3. **Calculate total savings over 6 weeks**:
\[
\text{Total savings} = \text{Savings per week} \times 6 = 97.50 \times 6 = \$585
\]
Therefore, after 6 weeks, Jackson will have saved **$585**.
Starsonan
Jackson got a summer job babysitting a neighbors son a few days a week he will get paid 12.50 per hour if he works 12 hours per week how much will he be paid. Jackson wants a ps5 he decides to put 65% of what he earns in a savings account if he does it for 6 weeks how much will he have saved. He went to target and there was a sale that If you purchase a ps5 console you get a controller 50% off the ps5 costs 499.99 and the controller is normally 74.99 with this deal how much will his total be before tax.
GPT-4o mini
Let's break this down step by step:
### Step 1: Calculate Jackson's Weekly Earnings
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12
\[
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = \$150
\]
### Step 2: Calculate Total Earnings Over 6 Weeks
\[
\text{Total earnings for 6 weeks} = \text{Weekly earnings} \times 6 = 150 \times 6 = \$900
\]
### Step 3: Calculate Savings
Jackson decides to put 65% of his earnings into savings.
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150 \times 0.65 = \$97.50
\]
\[
\text{Total savings for 6 weeks} = \text{Savings per week} \times 6 = 97.50 \times 6 = \$585
\]
### Step 4: Calculate PS5 and Controller Costs with the Sale
1. **Cost of PS5**: $499.99
2. **Normal cost of controller**: $74.99
3. **Discount on controller**: 50%
Calculate the discounted price of the controller:
\[
\text{Discounted price of controller} = \text{Normal price} \times (1 - 0.50) = 74.99 \times 0.50 = \$37.49
\]
### Step 5: Calculate Total Cost Before Tax
Now, add the price of the PS5 and the discounted controller:
\[
\text{Total cost before tax} = \text{Cost of PS5} + \text{Discounted price of controller} = 499.99 + 37.49 = \$537.48
\]
### Summary
- Total saved after 6 weeks: **$585**
- Total cost for PS5 and controller before tax: **$537.48**.
Jackson can afford to buy the PS5 and controller with his savings.
### Step 1: Calculate Jackson's Weekly Earnings
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12
\[
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = \$150
\]
### Step 2: Calculate Total Earnings Over 6 Weeks
\[
\text{Total earnings for 6 weeks} = \text{Weekly earnings} \times 6 = 150 \times 6 = \$900
\]
### Step 3: Calculate Savings
Jackson decides to put 65% of his earnings into savings.
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150 \times 0.65 = \$97.50
\]
\[
\text{Total savings for 6 weeks} = \text{Savings per week} \times 6 = 97.50 \times 6 = \$585
\]
### Step 4: Calculate PS5 and Controller Costs with the Sale
1. **Cost of PS5**: $499.99
2. **Normal cost of controller**: $74.99
3. **Discount on controller**: 50%
Calculate the discounted price of the controller:
\[
\text{Discounted price of controller} = \text{Normal price} \times (1 - 0.50) = 74.99 \times 0.50 = \$37.49
\]
### Step 5: Calculate Total Cost Before Tax
Now, add the price of the PS5 and the discounted controller:
\[
\text{Total cost before tax} = \text{Cost of PS5} + \text{Discounted price of controller} = 499.99 + 37.49 = \$537.48
\]
### Summary
- Total saved after 6 weeks: **$585**
- Total cost for PS5 and controller before tax: **$537.48**.
Jackson can afford to buy the PS5 and controller with his savings.
Starsonan
Jackson got a summer job babysitting a neighbors son a few days a week he will get paid 12.50 per hour if he works 12 hours per week how much will he be paid. Jackson wants a ps5 he decides to put 65% of what he earns in a savings account if he does it for 6 weeks how much will he have saved. He went to target and there was a sale that If you purchase a ps5 console you get a controller 50% off the ps5 costs 499.99 and the controller is normally 74.99 with this deal how much will his total be before tax. Round your answer to the nearest hundredth.
GPT-4o mini
Let's go through the calculations step-by-step, rounding to the nearest hundredth where appropriate.
### Step 1: Calculate Jackson's Weekly Earnings
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12
\[
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = 150.00
\]
### Step 2: Calculate Total Earnings Over 6 Weeks
\[
\text{Total earnings for 6 weeks} = \text{Weekly earnings} \times 6 = 150.00 \times 6 = 900.00
\]
### Step 3: Calculate Savings
Jackson decides to put 65% of his earnings into savings.
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150.00 \times 0.65 = 97.50
\]
\[
\text{Total savings for 6 weeks} = \text{Savings per week} \times 6 = 97.50 \times 6 = 585.00
\]
### Step 4: Calculate PS5 and Controller Costs
1. **Cost of PS5**: $499.99
2. **Normal cost of controller**: $74.99
3. **Discount on controller**: 50%
**Calculate the discounted price of the controller:**
\[
\text{Discounted price of controller} = \text{Normal price} \times (1 - 0.50) = 74.99 \times 0.50 = 37.49
\]
### Step 5: Calculate Total Cost Before Tax
Now, add the price of the PS5 and the discounted controller:
\[
\text{Total cost before tax} = \text{Cost of PS5} + \text{Discounted price of controller} = 499.99 + 37.49 = 537.48
\]
### Summary
- Total saved after 6 weeks: **$585.00**
- Total cost for PS5 and controller before tax: **$537.48** (rounded to the nearest hundredth)
Jackson can afford to buy the PS5 and controller with his savings, as he will have **$585.00** saved.
### Step 1: Calculate Jackson's Weekly Earnings
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12
\[
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = 150.00
\]
### Step 2: Calculate Total Earnings Over 6 Weeks
\[
\text{Total earnings for 6 weeks} = \text{Weekly earnings} \times 6 = 150.00 \times 6 = 900.00
\]
### Step 3: Calculate Savings
Jackson decides to put 65% of his earnings into savings.
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150.00 \times 0.65 = 97.50
\]
\[
\text{Total savings for 6 weeks} = \text{Savings per week} \times 6 = 97.50 \times 6 = 585.00
\]
### Step 4: Calculate PS5 and Controller Costs
1. **Cost of PS5**: $499.99
2. **Normal cost of controller**: $74.99
3. **Discount on controller**: 50%
**Calculate the discounted price of the controller:**
\[
\text{Discounted price of controller} = \text{Normal price} \times (1 - 0.50) = 74.99 \times 0.50 = 37.49
\]
### Step 5: Calculate Total Cost Before Tax
Now, add the price of the PS5 and the discounted controller:
\[
\text{Total cost before tax} = \text{Cost of PS5} + \text{Discounted price of controller} = 499.99 + 37.49 = 537.48
\]
### Summary
- Total saved after 6 weeks: **$585.00**
- Total cost for PS5 and controller before tax: **$537.48** (rounded to the nearest hundredth)
Jackson can afford to buy the PS5 and controller with his savings, as he will have **$585.00** saved.
Starsonan
that's not right
GPT-4o mini
Let’s carefully re-evaluate and recalculate each part of the problem step-by-step to ensure accuracy.
### Step 1: Calculate Jackson's Weekly Earnings
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12
\[
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = 150.00
\]
### Step 2: Calculate Total Earnings Over 6 Weeks
\[
\text{Total earnings for 6 weeks} = \text{Weekly earnings} \times 6 = 150.00 \times 6 = 900.00
\]
### Step 3: Calculate Savings
Jackson saves 65% of his earnings.
1. **Calculate amount saved per week**:
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150.00 \times 0.65 = 97.50
\]
2. **Calculate total savings over 6 weeks**:
\[
\text{Total savings for 6 weeks} = \text{Savings per week} \times 6 = 97.50 \times 6 = 585.00
\]
### Step 4: Calculate PS5 and Controller Costs
1. **Cost of PS5**: $499.99
2. **Normal cost of controller**: $74.99
3. **Discount on controller (50%)**:
\[
\text{Discounted price of controller} = \text{Normal price} \times 0.50 = 74.99 \times 0.50 = 37.495 \text{ (which rounds to } 37.50 \text{)}
\]
### Step 5: Calculate Total Cost Before Tax
Now we add the price of the PS5 and the discounted controller:
\[
\text{Total cost before tax} = \text{Cost of PS5} + \text{Discounted price of controller} = 499.99 + 37.50 = 537.49
\]
### Summary
- **Total saved after 6 weeks**: **$585.00**
- **Total cost for PS5 and controller before tax**: **$537.49**
Jackson's total cost before tax is **$537.49**, and after saving **$585.00**, he can afford to buy the PS5 and controller. Thank you for your patience, and I hope this accurately solves the problem!
### Step 1: Calculate Jackson's Weekly Earnings
1. **Hourly rate**: $12.50
2. **Hours worked per week**: 12
\[
\text{Weekly earnings} = \text{Hourly rate} \times \text{Hours worked} = 12.50 \times 12 = 150.00
\]
### Step 2: Calculate Total Earnings Over 6 Weeks
\[
\text{Total earnings for 6 weeks} = \text{Weekly earnings} \times 6 = 150.00 \times 6 = 900.00
\]
### Step 3: Calculate Savings
Jackson saves 65% of his earnings.
1. **Calculate amount saved per week**:
\[
\text{Savings per week} = \text{Weekly earnings} \times 0.65 = 150.00 \times 0.65 = 97.50
\]
2. **Calculate total savings over 6 weeks**:
\[
\text{Total savings for 6 weeks} = \text{Savings per week} \times 6 = 97.50 \times 6 = 585.00
\]
### Step 4: Calculate PS5 and Controller Costs
1. **Cost of PS5**: $499.99
2. **Normal cost of controller**: $74.99
3. **Discount on controller (50%)**:
\[
\text{Discounted price of controller} = \text{Normal price} \times 0.50 = 74.99 \times 0.50 = 37.495 \text{ (which rounds to } 37.50 \text{)}
\]
### Step 5: Calculate Total Cost Before Tax
Now we add the price of the PS5 and the discounted controller:
\[
\text{Total cost before tax} = \text{Cost of PS5} + \text{Discounted price of controller} = 499.99 + 37.50 = 537.49
\]
### Summary
- **Total saved after 6 weeks**: **$585.00**
- **Total cost for PS5 and controller before tax**: **$537.49**
Jackson's total cost before tax is **$537.49**, and after saving **$585.00**, he can afford to buy the PS5 and controller. Thank you for your patience, and I hope this accurately solves the problem!