Utilize the rth-backword difference equations to simulate the following systems on a digital computer. e(s) s(5+1) 1. g(s) = c(s) - 2(5+2) 2. g(s) = c(s) = 105 uu e() s2+s+1 3. g(s) = c(s) - 10 (+4) e e(s) 52+2 5+2 4. g(s) = c($) - 10 g(s) = e(5) 52+5+1 a) solve for c(kt). b) if e(t) = 2u-1(t), determine appropriate value of t for accurately evaluating values of c(t) at t = kt. c) with e(t) = 2u-1(t), find the response of a system c(t).

step-by-step explanation:

if you want to solve percent error follow these steps.

1. subtract the accepted value from the experimental value.

2. take the absolute value of step 1.

3. divide that answer by the accepted value.

4. multiply that answer by 100 and add the % symbol to express the answer as a percentage.

if you want to solve percent of change just do this.

1. work out the difference (increase) between the two numbers you are comparing.

2. divide the increase by the original number and multiply the answer by 100. if your answer is a negative number then this is a percentage decrease.

hope this : )

probably .5

i can on others if necessary.

-8/2y-8=5/y+4-7y+8/y^2-16

we move all terms to the left:

-8/2y-8-(5/y+4-7y+8/y^2-16)=0

we can not solve this equation