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A city has two main roads meeting at center. These two roads are along the north-south direction and east-weast direction. All other streets of the city run parallel to main road and are 300m apart. There are about 40 street in each direction. There are many cross streets in your model. A particular cross street is made by two streets. one running in the north-south and another in the east-weast direction. ANSWER1.Which mathematical concept is used to solve the problem?
Most Upvoted Answer
A city has two main roads meeting at center. These two roads are along...



Mathematical Concept Used: Geometry


  • Explanation:
    In this problem, the mathematical concept of geometry is used to determine the layout of the city streets. By understanding the geometric relationships between the main roads, cross streets, and parallel streets, we can analyze the intersections and distances between them.


  • Main Roads:
    The two main roads that meet at the center of the city form perpendicular lines, with one running north-south and the other east-west. These roads act as the basis for the layout of the city streets.


  • Cross Streets:
    The cross streets are formed by the intersection of the main roads and the parallel streets. Each cross street connects a north-south street with an east-west street, creating a grid-like pattern throughout the city.


  • Parallel Streets:
    The parallel streets run parallel to the main roads and are spaced 300m apart. These streets help define the block sizes and provide additional routes for navigation within the city.


  • Number of Streets:
    With about 40 streets in each direction (north-south and east-west), the total number of streets in the city can be calculated by considering the intersections and lengths of the streets.



Community Answer
A city has two main roads meeting at center. These two roads are along...
by co ordinate geometry
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A city has two main roads meeting at center. These two roads are along the north-south direction and east-weast direction. All other streets of the city run parallel to main road and are 300m apart. There are about 40 street in each direction. There are many cross streets in your model. A particular cross street is made by two streets. one running in the north-south and another in the east-weast direction. ANSWER1.Which mathematical concept is used to solve the problem?
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A city has two main roads meeting at center. These two roads are along the north-south direction and east-weast direction. All other streets of the city run parallel to main road and are 300m apart. There are about 40 street in each direction. There are many cross streets in your model. A particular cross street is made by two streets. one running in the north-south and another in the east-weast direction. ANSWER1.Which mathematical concept is used to solve the problem? for Class 9 2024 is part of Class 9 preparation. The Question and answers have been prepared according to the Class 9 exam syllabus. Information about A city has two main roads meeting at center. These two roads are along the north-south direction and east-weast direction. All other streets of the city run parallel to main road and are 300m apart. There are about 40 street in each direction. There are many cross streets in your model. A particular cross street is made by two streets. one running in the north-south and another in the east-weast direction. ANSWER1.Which mathematical concept is used to solve the problem? covers all topics & solutions for Class 9 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A city has two main roads meeting at center. These two roads are along the north-south direction and east-weast direction. All other streets of the city run parallel to main road and are 300m apart. There are about 40 street in each direction. There are many cross streets in your model. A particular cross street is made by two streets. one running in the north-south and another in the east-weast direction. ANSWER1.Which mathematical concept is used to solve the problem?.
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