Line 1: Line 1:
 
Problem 1
 
Problem 1
a1. E = 6 so P = 0 \t
+
<br>
a2. P = 6 / N  so P is infinate
+
a1. by using integral over function square E = 6 so P = 0  
b. N must less than L + M - 1 \t
+
<br>
 +
a2. P = 6 / N  so P is infinite
 +
<br>
 +
b. N must less than L + M - 1  
 +
<br>
 
c. 2*PI/T greater than 20000PI
 
c. 2*PI/T greater than 20000PI
so that T <= 1/10000\t
+
<br>
d. We did not cover the material\t
+
so that T <= 1/10000
Problem 2\t
+
<br>
a. T\t
+
d. We did not cover the material
b. F\t
+
<br>
c. TTTF\t
+
Problem 2
d. TT\t
+
<br>
e. F\t
+
a. T
Problem 3:\t
+
<br>
a.m = K/A\t
+
b. F
 +
<br>
 +
c. TTTF
 +
<br>
 +
d. TT
 +
<br>
 +
e. F
 +
<br>
 +
Problem 3:
 +
<br>
 +
a.m = K/A
 +
<br>
 
b&c y(t) can be rewritten into 2 parts and has an energy of A^2/2 +k^2/32\t
 
b&c y(t) can be rewritten into 2 parts and has an energy of A^2/2 +k^2/32\t
 +
<br>
  
 
+
[[Back to Final Exam Sp 2005 solutions, ECE301 Spring 2013]]
Back to Final Exam Sp 2005 solutions, ECE301 Spring 2013
+

Revision as of 04:57, 3 May 2013

Problem 1
a1. by using integral over function square E = 6 so P = 0
a2. P = 6 / N so P is infinite
b. N must less than L + M - 1
c. 2*PI/T greater than 20000PI
so that T <= 1/10000
d. We did not cover the material
Problem 2
a. T
b. F
c. TTTF
d. TT
e. F
Problem 3:
a.m = K/A
b&c y(t) can be rewritten into 2 parts and has an energy of A^2/2 +k^2/32\t

Back to Final Exam Sp 2005 solutions, ECE301 Spring 2013

Alumni Liaison

Questions/answers with a recent ECE grad

Ryne Rayburn