**Finding the Acceleration using derivatives? Yahoo Answers**

Problem Solving > Instantaneous Velocity. Calculus makes finding the instantaneous velocity of an object fairly simple. The instantaneous velocity is basically the velocity of …... Depending on the number of points used for derivatives, the derivative and second derivative functions use an odd number of points to estimate the slope of a tangent line. Note that the software does not ever find slopes by successive differences of only two points.

**how to calculate derivatives- CFD Online Discussion Forums**

9. Higher Derivatives. by M. Bourne. We can continue to find the derivatives of a derivative. We find the . second derivative by taking the derivative of the first derivative,... 13/05/2010 · Since the velocity (which is different from speed) is positive at t = 3, the object is moving away from the origin. Don't say just that it's moving away from the origin. It's probably best to give justification for your statement.

**How to find the velocity of an object at one instant**

The velocity is the rate of change of position with respect to time, so naturally, the derivative of position is velocity. For example, if you want to know the average velocity of the ball between two points in time, you will take the quotient of the distance travelled by the time it took:... 5/03/2012 · Best Answer: velocity = v = ds/dt where s is distance So if f(t) = s, then you are correct The distance traveled during the 1st 3 seconds is negative

**Derivatives Instantaneous velocity.**

How do you determine the velocity in which the object hits the ground if you use #a(t)= -32# feet per second squared as the acceleration due to gravity and an object is thrown vertically downward from the top of a 480-foot building with an initial velocity of 64 feet per second?... The velocity of the motorist at time t =62isthe slope of the dashed line in that ﬁgure. Of course if we were interested in the velocity of the motorist at time t =64then we would draw the tangent to the curve at the point on the curve where t =64and we would

## How To Find Velocity Using Derivatives

### Velocity/acceleration using derivatives (answer check

- Position velocity and acceleration Ximera
- Derivatives in Science
- how to calculate derivatives- CFD Online Discussion Forums
- How to find speed using derivatives? Yahoo Answers

## How To Find Velocity Using Derivatives

### 19/09/2018 · To calculate instantaneous velocity, start with an equation for velocity in terms of displacement, which should have an "s" on one side for displacement and a "t" on the other for time. Then, take the equation's derivative and replace the "s" with the notation "ds" over "dt." Finally, plug in a "t" value and solve the equation to find the instantaneous velocity …

- Section 6-11 : Velocity and Acceleration. In this section we need to take a look at the velocity and acceleration of a moving object. From Calculus I we know that given the position function of an object that the velocity of the object is the first derivative of the position function and the acceleration of the object is the second derivative
- These equations model the position and velocity of any object with constant acceleration. In particular these equations can be used to model the motion of a falling …
- 15/12/2008 · Best Answer: We first need to find where it hits the ground- solve for t when h(t) = 0. -t^2 + 10 = 0 t = Sqrt(10) Then, the derivative with respect to t is
- a. Plot the path of the particle in the x-y plane. b. Find the velocity vector. c. Find the acceleration vector and show that its direction is along r; that is, it is radial.

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