Here questions and answers both are available I need your handwriting and also please don't copy and paste chegg answers Find the first and the second derivative of x = at? + bt + c, where a, b, and c are con-stants. The function gives the position (in m) of a particle in one dimension, where t is thetime (in s), a is acceleration (in m/s2), b is velocity (in m/s) at a time t = 0, and c is the po-sition (in m) of the particle at f = 0.%3DPICTURE Both the first and the second derivatives are sums of terms; for each differentia-tion we take the derivative of each term separately and add the results.SOLVEd(}at?)a 2t = at1. To find the first derivative, first compute the derivative of thefirst term:dtd(bt)= b,d(c)= 0dt2. Compute the first derivative of the second and third terms:dtdx= at + bdt3. Add these results:4. To compute the second derivative, repeat the process for theresult in step 3:d²x= a + 0 = adt2

To calculate the derivative of the given function with respect to time, we must first differentiate…

Find the first and the second derivative of x = }at² + bt + c, where a, b, and c are con- stants. The function gives the position (in m) of a particle in one dimension, where t is the time (in s), a is acceleration (in m/s²), b is velocity (in m/s) at a time t = 0, and c is the po- sition (in m) of the particle at f = 0.

Find the first and the second derivative of x = }at² + bt + c, where a, b, and c are con- stants. The function gives the position (in m) of a particle in one dimension, where t is the time (in s), a is acceleration (in m/s²), b is velocity (in m/s) at a time t = 0, and c is the po- sition (in m) of the particle at f = 0.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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