For Exercises 3-4, for part (a), graph the equations in the system and determine the solution set. For parts (b) and (c), graph the solution set to the inequality. a. x − y = 1 y = x − 3 2 b. x − y ≥ 1 y ≥ x − 3 2 c. x − y ≤ 1 y ≤ x − 3 2
For Exercises 3-4, for part (a), graph the equations in the system and determine the solution set. For parts (b) and (c), graph the solution set to the inequality. a. x − y = 1 y = x − 3 2 b. x − y ≥ 1 y ≥ x − 3 2 c. x − y ≤ 1 y ≤ x − 3 2
Solution Summary: The author explains how to graph the equations in the system, and find the solution set of them.
For Exercises 3-4, for part (a), graph the equations in the system and determine the solution set. For parts (b) and (c), graph the solution set to the inequality.
B-Solve the D.E of the following:
1- y+3y+2fy dt = f(t) for y(0)-1 if f(t) is the function
whose graph is shown below
2- y" +4y = u(t) for y(0)-y'(0)-0
3- y"+4y+13y=e-2t sin3t
1 2
for y(0)-1 and y'(0)=-2
25
Given the following graph of the function y = f(x) and n = 6, answer the following questions about the area
under the curve from z = 0 to z = 6. (Click on a graph to enlarge it.)
your final
(Round your answer to within two decimal places if necessary, but do not round until your
computation.)
a. Use the Trapezoidal Rule to estimate the area.
Estimate: T6=
b. Use Simpson's Rule to estimate the area.
Estimate: S6
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a. Kenapa integral diatas merupakan imroper integral? Jelaskan
b. Selesaikan integral tersebut
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