EQUATION OF HEIGHT

Height and distance are important topics of mathematical factors such as trigonometric, algebraic, mathematical identities that guide the process of measurement of the height of an object in terms of vertical direction. On the other hand, distance is the type of measurement of a mathematical object that is mainly from a specific point in terms of the horizontal direction.                               

The concept of Height and Distance 

Sir George Everest discovered the concept of height and distance, as he was the pioneer to try to measure the height of Mount Everest and after his name, the peak was named. In order to measure the height of an object in terms of mathematical calculation, it is very important to divide the object’s height into two different bases as the tangent of an angle. The most important term of elevation angle is a horizontal line, close ankle, and the line of sight that guides to measure the gap between two different lines, and it is generally measured in degrees. Apart from that, the elevation angle can be measured through a particular formula of “Tan θ = Opposite Side/Adjacent Side” that makes a division of objects high along with the initial distance between two objects.          

Different types of formulas and equations of Height and Distance

There are two different types of the direction of the object that is mainly described to measure the height and distance of two different objects, such as elevation angle and depression angle. 

• Elevation angles, as well as depression angles, are generally measured by Theodolite, which is a mathematical instrument. This particular instrument guides to measure the horizontal distance of objects along with denoting horizontal upward. 
• Depression angle denotes the downward of the horizontal part of an object and it is used for the measurement of horizontal distance between two different objects. 
•  Depression angle is a significant type of equation that must be always true in case of changing substitute values and identities is written in ≡ sign. 
• The basic formula of depression angle in the θ = tan-1 guides the measurement of the actual height and distance of an object in terms of the opposite side with the division of the adjacent side of the particular object.      

Distances: Overview 

Distance in mathematics can be measured through a specific formula that guides to measure the actual distance between two different objects as well as the distance between two different point lines of a specific object. Apart from that, in order to measure the actual distance of two different parallel objects. Distance is the actual path length that lies between the initial line as well as the final position of an object. Apart from that, the entire distance of a moving object is also a part of a measurement. For a still object, the distance equals the horizontal length of two-part of the object distance is to be measured such as  the measurement process of physical length between the base level and top level of the object is called the distance                                                         

Conclusion 

Distance refers to an entire movement of an object rather than a mode of the direction of a moving object. On the other hand, distance is the actual length of the path that has travelled by internal time duration with the changes of motion. The height and distance of an object are measured by calculating the vertical direction of the object as well as the distance that the object has within a particular time duration. In order to measure the height and distance of a particular object, an individual has to imagine the topmost and basic level of the object and for the measurement of the distance of a moving object; one should calculate the initial palace of the object with the final place of the object.