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MODELING REAL LIFE

Oak Street intersects Walnut Street and Maple Street at their midpoints. A parade float starts at point S, travels up Walnut Street to Oak Street, up Oak Street to Maple Street, over Maple Street to Spruce Street, and then down Spruce Street to the starting point. About how far does the float travel? Round your answer to the nearest hundredth place.

Answer :

Answer:4.05

Step-by-step explanation: Walnut divided by 2 is 0.9 and Oak is 0.9. Maple is 0.45 and Spruce. All that is added up to 4.05

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Final answer:

The question involves applying geometry and distance concepts to calculate the total distance a parade float has traveled. An exact numerical answer cannot be provided without details regarding measurements or diagrams. The distance traversed equals the sum of lengths of the polygon's sides formed by the intersections of the streets.

Explanation:

This question is about applying geometry and distance concept in real life modeling. Unfortunately, without any measurements or diagrams provided, it is impossible to give a precise numerical answer. However, we can discuss the principles involved. If we consider each intersection as a vertex of a polygon, and each street as a side of this polygon, then the distance the float has traveled is equivalent to the total length of the polygon's sides.

In this context, we can apply the idea of a polygon's perimeter. The perimeter of a polygon is simply the sum of the lengths of all its sides, therefore we would need to know the distance across each street to work out an answer to the question.

Learn more about Geometry and Distance here:

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