Relating schematic equation to find total distance

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In summary, the conversation discusses using the equation of change in x to find the total distance traveled by a water balloon. The equation includes variables for both x and y, but it is noted that the at^2 equation only describes displacement in the vertical direction. To find the distance traveled in the horizontal direction, the time and initial velocity in that direction are needed.
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13rainboy
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I need help with this, or for that fact i need to know if this is even possible. I'm using the equation of change in x equals one half at squared plus v not t plus initial height. Now using this, we shot water balloons. we found all the variables necessary to complete the equation. the only problem, is that now we want to find a graph of the equation where we can find the total distance traveled by the water balloon. is it possible to find this since we have a distance relating to y and a distance relating to x in the same equation? any help would be great!
 
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delta x and h are both variables to y, really, not x. The at^2 equation describes the displacement of the object in the vertical direction, not the the horizontal direction. If you you were to graph this equation it would show the distance traveled by the object in the y-direction. To find the distance traveled in the x-direction, you just need the time traveled by the object as well as it's initial velocity in the horizontal direction.
 

1. What is a schematic equation?

A schematic equation is a mathematical representation that shows the relationship between different variables or quantities. It typically uses symbols and mathematical operations to describe a concept or phenomenon.

2. How do you relate a schematic equation to find total distance?

To relate a schematic equation to find total distance, you need to identify the variables involved in the equation and determine how they are connected to each other. This could involve using a formula or manipulating the equation to solve for the distance variable.

3. Can you give an example of a schematic equation for finding total distance?

One example of a schematic equation for finding total distance is the distance formula, which is d = rt, where d represents distance, r represents rate, and t represents time. This equation shows that distance is equal to the product of rate and time.

4. What are some real-life applications of relating schematic equations to find total distance?

Relating schematic equations to find total distance is useful in many real-life situations, such as calculating the distance traveled by a moving object, determining the length of a trip, or finding the displacement of an object over a period of time. It can also be used in fields like physics, engineering, and navigation.

5. What are some tips for effectively using schematic equations to find total distance?

To effectively use schematic equations to find total distance, it is important to clearly define the variables involved and understand their relationships. It is also helpful to practice manipulating equations and using different formulas to solve for distance. It can also be beneficial to double-check your calculations and use units consistently throughout the equation.

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