📘 unit conversion

1. **State the problem:** Betsy swam 690 meters each day for 2 weeks. We need to find how many kilometers she swam in total. 2. **Identify the formula and conversion:** Total dista

1. **State the problem:** Lonna wants 43 balloons, each with a string 6 feet long. String is sold by the yard, and we need to find how many yards of string she needs. 2. **Given:**

1. **Problem:** Convert 8 1/4 hours to minutes. 2. **Formula:** 1 hour = 60 minutes.

1. The problem is to convert 20 days into hours and express the result as a ratio. 2. We know the conversion factor: 1 day = 24 hours.

1. The problem is to convert $d$ days into hours. 2. We know that 1 day equals 24 hours.

1. The problem is to convert 170 to meters. 2. We need to clarify the unit of 170 to convert it properly to meters.

1. **State the problem:** Convert 45 meters to centimeters. 2. **Formula and rules:** We know that 1 meter equals 100 centimeters. So, to convert meters to centimeters, multiply th

1. The problem is to convert 475 milliliters (mL) to liters (L). 2. The formula to convert milliliters to liters is:

1. The problem is to convert 0.55 of a day into hours, minutes, and seconds. 2. We know that 1 day = 24 hours.

1. The problem is to convert 9.55 months into days. 2. We use the average number of days in a month for conversion. Typically, 1 month is approximated as 30.44 days (since a year h

1. The problem is to convert 10.5 centimeters (cm) to inches. 2. The formula to convert centimeters to inches is: $$\text{inches} = \frac{\text{cm}}{2.54}$$ because 1 inch equals 2

1. The problem is to convert 3 meters to centimeters. 2. The formula to convert meters to centimeters is: $$\text{centimeters} = \text{meters} \times 100$$ because 1 meter equals 1

1. We are asked to convert the given areas into appropriate units. 2. Recall the unit conversions for area:

1. We are asked to convert the given lengths into the requested units. 2. Recall the unit conversion rules:

1. **State the problem:** We need to find how many miles high Mount Everest is, given its height in feet and the conversion factor between feet and miles. 2. **Formula:** To conver

1. **State the problem:** Convert $3$ dam and $264$ dm into centimeters (cm). 2. **Recall the conversion factors:**

1. The problem asks: How many seconds are in 7 minutes? 2. We know the conversion factor: 1 minute = 60 seconds.

1. The problem involves understanding and converting between different volume units and their reciprocals related to length measurements. 2. Recall the basic volume conversions:

1. The problem asks to convert a ladder height of 69 inches into feet and inches. 2. We use the conversion rule: 1 foot = 12 inches.

1. The problem is to convert 12 minutes into seconds and then compare it to 20 seconds. 2. We use the conversion formula: $$1 \text{ minute} = 60 \text{ seconds}$$.

1. Problem: Convert 1 millennium to seconds. Given: 1 millennium = 1000 years