Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity Calculator

✖Average Vertical Velocity is the average of vertical component of the initial velocity of a projectile and vertical component of final velocity.ⓘ Average Vertical Velocity [v_ver]			+10% -10%
✖Time interval is what a clock reads, it is a scalar quantity.ⓘ Time Interval [t_pr]			+10% -10%

✖Maximum Height is denoted as the largest distance an object covers in vertical direction in a projectile motion.ⓘ Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity [h_max]

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Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity Solution

STEP 0: Pre-Calculation Summary

Formula Used

Maximum Height = Average Vertical Velocity*Time Interval
h_max = v_ver*t_pr
This formula uses 3 Variables

Variables Used

Maximum Height - (Measured in Meter) - Maximum Height is denoted as the largest distance an object covers in vertical direction in a projectile motion.
Average Vertical Velocity - (Measured in Meter per Second) - Average Vertical Velocity is the average of vertical component of the initial velocity of a projectile and vertical component of final velocity.
Time Interval - (Measured in Second) - Time interval is what a clock reads, it is a scalar quantity.

STEP 1: Convert Input(s) to Base Unit

Average Vertical Velocity: 5.5 Meter per Second --> 5.5 Meter per Second No Conversion Required
Time Interval: 4.25 Second --> 4.25 Second No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

h_max = v_ver*t_pr --> 5.5*4.25

Evaluating ... ...

h_max = 23.375

STEP 3: Convert Result to Output's Unit

23.375 Meter --> No Conversion Required

FINAL ANSWER

23.375 Meter <-- Maximum Height

(Calculation completed in 00.004 seconds)

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Created by Chilvera Bhanu Teja

Institute of Aeronautical Engineering (IARE), Hyderabad

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< Projectile Motion Calculators

Horizontal Component of Velocity of Particle Projected Upwards from Point at Angle

LaTeX Go Horizontal Component of Velocity = Initial Velocity of Projectile Motion*cos(Angle of Projection)

Initial Velocity of Particle given Horizontal Component of Velocity

LaTeX Go Initial Velocity of Projectile Motion = Horizontal Component of Velocity/cos(Angle of Projection)

Vertical Component of Velocity of Particle Projected Upwards from Point at Angle

LaTeX Go Vertical Component of Velocity = Initial Velocity of Projectile Motion*sin(Angle of Projection)

Initial Velocity of Particle given Vertical Component of Velocity

LaTeX Go Initial Velocity of Projectile Motion = Vertical Component of Velocity/sin(Angle of Projection)

Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity Formula

LaTeX Go

Maximum Height = Average Vertical Velocity*Time Interval
h_max = v_ver*t_pr

What is projectile motion?

When a particle is thrown obliquely near the earth’s surface, it moves along a curved path under constant acceleration that is directed towards the center of the earth (we assume that the particle remains close to the surface of the earth). The path of such a particle is called a projectile and the motion is called projectile motion.

How to Calculate Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity?

Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity calculator uses Maximum Height = Average Vertical Velocity*Time Interval to calculate the Maximum Height, Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity formula is defined as the highest point reached by an object under the sole influence of gravity, where the vertical velocity is averaged over the time of projection, providing a crucial parameter in understanding projectile motion. Maximum Height is denoted by h_max symbol.

How to calculate Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity using this online calculator? To use this online calculator for Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity, enter Average Vertical Velocity (v_ver) & Time Interval (t_pr) and hit the calculate button. Here is how the Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity calculation can be explained with given input values -> 51 = 5.5*4.25.

FAQ

What is Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity?

Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity formula is defined as the highest point reached by an object under the sole influence of gravity, where the vertical velocity is averaged over the time of projection, providing a crucial parameter in understanding projectile motion and is represented as h_max = v_ver*t_pr or Maximum Height = Average Vertical Velocity*Time Interval. Average Vertical Velocity is the average of vertical component of the initial velocity of a projectile and vertical component of final velocity & Time interval is what a clock reads, it is a scalar quantity.

How to calculate Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity?

Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity formula is defined as the highest point reached by an object under the sole influence of gravity, where the vertical velocity is averaged over the time of projection, providing a crucial parameter in understanding projectile motion is calculated using Maximum Height = Average Vertical Velocity*Time Interval. To calculate Maximum Height of Projectile on Horizontal Plane given Average Vertical Velocity, you need Average Vertical Velocity (v_ver) & Time Interval (t_pr). With our tool, you need to enter the respective value for Average Vertical Velocity & Time Interval and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Maximum Height?

In this formula, Maximum Height uses Average Vertical Velocity & Time Interval. We can use 1 other way(s) to calculate the same, which is/are as follows -

Maximum Height = (Initial Velocity of Projectile Motion^2*sin(Angle of Projection)^2)/(2*[g])

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