Username*
E-Mail*
Password*
Confirm Password*
Username or email*
Lost your password? Please enter your email address. You will receive a link and will create a new password via email.
You must login to ask question.
(i) Only one cross-street referred to as (4,3). (ii) Only one cross-street referred to as (3, 4). You can see here for better explanation✌😁
(i) Only one cross-street referred to as (4,3). (ii) Only one cross-street referred to as (3, 4).
You can see here for better explanation✌😁
(i) x-axis and y-axis
Quadrant
Origin
(Street Plan): A city has two main roads which cross each other at the center of the city. These two roads are along the North-South direction and East-West direction. All the other streets of the city run parallel to these roads and are 200 m apart. There are about 5 streets in each direction. Using 1cm = 200 m, draw a model of the city on your notebook. Represent the roads/streets by single lines. There are many cross- streets in your model. A particular cross-street is made by two streets, one running in the North – South direction and another in the East – West direction. Each cross street is referred to in the following manner: If the 2nd street running in the North – South direction and 5th in the East – West direction meet at some crossing, then we will call this cross-street (2, 5). Using this convention, find: (i) how many cross – streets can be referred to as (4, 3). (ii) how many cross – streets can be referred to as (3, 4).
(i) Only one cross-street referred to as (4,3). (ii) Only one cross-street referred to as (3, 4). You can see here for better explanation✌😁
(i) Only one cross-street referred to as (4,3).
(ii) Only one cross-street referred to as (3, 4).
You can see here for better explanation✌😁
See lessWhat is the name of horizontal and the vertical lines drawn to determine the position of any point in the Cartesian plane?
(i) x-axis and y-axis
(i) x-axis and y-axis
See lessWhat is the name of each part of the plane formed by these two lines?
Quadrant
Quadrant
See lessWrite the name of the point where these two lines intersect.
Origin
Origin
See less