Answer
410.7k+ views
Hint: To solve this problem , firstly we will draw the direction diagram for better understanding of the direction. Then we will check for all the conditions given in question. Then after drawing directions of $X$ , $Y$ , and $Z$ , we will draw points $P$ . Then we can conclude in which direction of $Y$ it is situated. This problem is based on the observation and directions.
Complete step-by-step answer:
The first step to solve this problem is to use the concept of directions. We have eight directions. Each main direction change always makes an angle of ${90^ \circ }$ . Sya if the Someone moves from east to west, then it will undergo ${90^ \circ }$ change. But when between north east to east it will be ${45^ \circ }$.
Since $Y$ is in the east of $X$ , we represent $Y$ as shown in the figure. Now, $X$ is in the north of $Z$ , then $Z$ must be in the south for $X$ .Hence we can draw that as shown in the figure. Now we draw a point $P$ which is to the south of $Z$ as shown. From the direction diagram, we can say that $P$ is in the south west direction of $Y$ .
Note: The important thing we need to remember is that problems like this will always ask for minimum distance, maximum distance etc. Hence we always need to assume distance as a straight line and from the specified points. We always use the concept of Pythagoras theorem to solve such problems.
Complete step-by-step answer:
![seo images](https://www.vedantu.com/question-sets/e8688867-299d-487e-bbf9-e119f32c2baf8610512727866567335.png)
The first step to solve this problem is to use the concept of directions. We have eight directions. Each main direction change always makes an angle of ${90^ \circ }$ . Sya if the Someone moves from east to west, then it will undergo ${90^ \circ }$ change. But when between north east to east it will be ${45^ \circ }$.
Since $Y$ is in the east of $X$ , we represent $Y$ as shown in the figure. Now, $X$ is in the north of $Z$ , then $Z$ must be in the south for $X$ .Hence we can draw that as shown in the figure. Now we draw a point $P$ which is to the south of $Z$ as shown. From the direction diagram, we can say that $P$ is in the south west direction of $Y$ .
Note: The important thing we need to remember is that problems like this will always ask for minimum distance, maximum distance etc. Hence we always need to assume distance as a straight line and from the specified points. We always use the concept of Pythagoras theorem to solve such problems.
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