syms t 60 sin( 161) e x-60"sin(16*t)*exp(-((24*t)/5))% Displacement v=diff(x)% Velocity 960 cos(161) e - 288 sin( 16t) e a-diff(x,2) % Acceleration clear all t-0; -9216 cos( 161) e 69888 sin( 161) e display('displacemt at t-e') x-60*sin(16*t)*exp(-((24*t)/5)) displacemt at t-e display('Velocity at t-0') v=960" cos (16*t)*exp(-((24*t)/5)) 288*sin(16*t)*exp(-((24*t)/5)) Velocity at t=0 V- 960 display('Acceleration at t-0') a=- 9216* cos(16*t)*exp(-((24*t)/5)) - (69888*sin(16*t)*exp(-((24*t)/5)))/5 % Displacement Acceleration at t-0 a- -9216 clear all t-0.3 t- 0.3000 displacemt at t-e x - -14.1611 display('displacemt at t-e') x-60"sin(16*t)*exp(-((24*t)/5)) bisplay('Velocity at t-0.3') v=960*cos (16*t)*exp(-((24*t)/5)) - 288*sin(16*t)*exp(-((24*t)/5)) Velocity at t=0.3 8752. 87 = צ display('Acceleration at t-e.3') a-- 9216*cos(16*t)*exp(-((24*t)/5)) - (69888*sin(16*t)*exp(-((24*t)/5)))/5 % Displacement Acceleration at t-0.3 a- 3.1079e+03

Use your own words to describe: Using guidelines: The analogy approaches: The top-down approach: bottom-up approach: The mind-mapping:

What are some defining characteristics of object-oriented programming? Copies of responses will get a negative vote.

Draw diagrams like the one at the top of page 428 for the two cases at the bottom of the diagram at the bottom of the same page (both examples labelled right).

What is the "Principle of Non-Repudiation" according to you?

How can you interpret the solution in the context of the problem?

What is the "Principle of Non-Repudiation" according to you?

A theorem is: a statement that can be shown to be false. a statement that is always false a statement that can shown to be true. a statement is true or false depending on postulates

Describe the difference between the explicit form of an equation and an implicit equation. Make an example of each. In your own words, set the strategies to follow in implicit derivation. Make an example.