Let's solve the expression step by step.
- First, convert all distances to the same unit. We'll use meters (m) for simplicity.
- \( 4 \text{ km} \) = \( 4000 \text{ m} \)
- \( 35 \text{ m} = 35 \text{ m} \)
So, \( 4 \text{ km} 35 \text{ m} = 4000 \text{ m} + 35 \text{ m} = 4035 \text{ m} \).
- \( 5 \text{ km} \) = \( 5000 \text{ m} \)
- \( 72 \text{ m} = 72 \text{ m} \)
So, \( 5 \text{ km} 72 \text{ m} = 5000 \text{ m} + 72 \text{ m} = 5072 \text{ m} \).
- \( 4 \text{ km} \) = \( 4000 \text{ m} \)
- \( 23 \text{ m} = 23 \text{ m} \)
So, \( 4 \text{ km} 23 \text{ m} = 4000 \text{ m} + 23 \text{ m} = 4023 \text{ m} \).
- Now, substitute these values back into the expression:
\[ 4035 \text{ m} : 5 - (5072 \text{ m} - 4023 \text{ m}) \]
Calculate \( 5072 \text{ m} - 4023 \text{ m} \): \[ 5072 - 4023 = 1049 \text{ m} \]
Now, substitute back into the expression: \[ 4035 \text{ m} : 5 - 1049 \text{ m} \]
Calculate \( 4035 \text{ m} : 5 \): \[ 4035 \div 5 = 807 \text{ m} \]
Finally, calculate: \[ 807 \text{ m} - 1049 \text{ m} = -242 \text{ m} \]
So, the final result is: \[ -242 \text{ m} \]