3) In a future class, you will learn about circuits and the famous Kirchoff's voltage low (affectionally referred to as KVL). If you apply KVL to the circuit shown below, you will end up with two separate equations that help define the two currents, I and l. For now, we have provided these equations to you. Note: In this problem, you are solving for I, and I2, but "s" will remain in your equations as a variable. 0.25s A 50 (0.25s + 1), - 2== 0= a) Write the system of equations from above as a matrix in the form A b) Solve the system for /, and Iz using matrix algebra techniques. (use more space if needed) c) Solve the system for l, and I using Cramer's rule.
3) In a future class, you will learn about circuits and the famous Kirchoff's voltage low (affectionally referred to as KVL). If you apply KVL to the circuit shown below, you will end up with two separate equations that help define the two currents, I and l. For now, we have provided these equations to you. Note: In this problem, you are solving for I, and I2, but "s" will remain in your equations as a variable. 0.25s A 50 (0.25s + 1), - 2== 0= a) Write the system of equations from above as a matrix in the form A b) Solve the system for /, and Iz using matrix algebra techniques. (use more space if needed) c) Solve the system for l, and I using Cramer's rule.
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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3) In a future class, you will learn about circuits and the famous Kirchoff's voltage law (affectionally
referred to as KVL).
If you apply KVL to the circuit shown below, you will end up with two separate equations that
help define the two currents, I, and . For now, we have provided these equations to you.
Note: In this problem, you are solving for I, and I, but "s" will remain in your equations as a
variable.
0.25s A
50
(0.25s + 1)/, -
I ="
50
-, +(1 +)4, = 0
a) Write the system of equations from above as a matrix in the form A
b) Solve the system for I, and I, using matrix algebra techniques. (use more space if needed)
c) Solve the system for l, and Iz using Cramer's rule.
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