Answer :
To solve this problem, we need to determine Steve's weight given that he is 17% taller than Andy, and that they are proportioned similarly. This means that Steve's weight is also increased by the same percentage.
Here’s how we can figure it out:
1. Understand the Problem:
- Andy weighs 187 pounds.
- Steve is 17% taller than Andy and proportioned in the same way.
2. Calculate the Proportionate Increase in Weight:
- Since Steve is 17% taller, his weight will also increase by 17%.
3. Determine Steve’s Weight:
- First, convert the percentage into a decimal for calculation purposes. So, 17% becomes 0.17.
- To calculate Steve's weight, you increase Andy's weight by 17%. This is done by multiplying Andy’s weight (187 pounds) by 1.17 (which includes the original 100% or 1, plus an additional 17% or 0.17).
4. Perform the Calculation:
- [tex]\( \text{Steve's weight} = 187 \times 1.17 \)[/tex]
- Multiply to find Steve’s weight.
5. Result:
- The calculation results in a weight of approximately 218.79 pounds for Steve.
Therefore, Steve weighs approximately 218.79 pounds.
Here’s how we can figure it out:
1. Understand the Problem:
- Andy weighs 187 pounds.
- Steve is 17% taller than Andy and proportioned in the same way.
2. Calculate the Proportionate Increase in Weight:
- Since Steve is 17% taller, his weight will also increase by 17%.
3. Determine Steve’s Weight:
- First, convert the percentage into a decimal for calculation purposes. So, 17% becomes 0.17.
- To calculate Steve's weight, you increase Andy's weight by 17%. This is done by multiplying Andy’s weight (187 pounds) by 1.17 (which includes the original 100% or 1, plus an additional 17% or 0.17).
4. Perform the Calculation:
- [tex]\( \text{Steve's weight} = 187 \times 1.17 \)[/tex]
- Multiply to find Steve’s weight.
5. Result:
- The calculation results in a weight of approximately 218.79 pounds for Steve.
Therefore, Steve weighs approximately 218.79 pounds.
