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3. In Figure 54, the line 12 is fixed and the point P moves along 12. Define f (0) as the y-coordinate of P. (a) Find a formula for f (0) if 0 < 0 < T/2. [Hint: Use the equation for 12.] (b) Graph y = f(0) on the interval - T ≤0 ≤T. (c) How does the y-coordinate of P change as changes? Is y = f(0) periodic? 1 Y Ꮎ 1₁ P = (x, y) Y 72 1 X

3. In Figure 54, the line 12 is fixed and the point P moves along 12. Define f (0) as the y-coordinate of P. (a) Find a formula for f (0) if 0 < 0 < T/2. [Hint: Use the equation for 12.] (b) Graph y = f(0) on the interval - T ≤0 ≤T. (c) How does the y-coordinate of P change as changes? Is y = f(0) periodic? 1 Y Ꮎ 1₁ P = (x, y) Y 72 1 X

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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283. In Figure 54, the line 12 is fixed and the point P moves along 12. Define f (0) as the y-coordinate of P. (a) Find a formula for ƒ (0) if 0 < 0 < T/2. [Hint: Use the equation for 12.] (b) Graph y = f(0) on the interval -π ≤ ≤T. (c) How does the y-coordinate of P change as changes? Is y = f(0) periodic? 1 Y l₁ P = (x, y) Figure 54 12 X
Transcribed Image Text:283. In Figure 54, the line 12 is fixed and the point P moves along 12. Define f (0) as the y-coordinate of P. (a) Find a formula for ƒ (0) if 0 < 0 < T/2. [Hint: Use the equation for 12.] (b) Graph y = f(0) on the interval -π ≤ ≤T. (c) How does the y-coordinate of P change as changes? Is y = f(0) periodic? 1 Y l₁ P = (x, y) Figure 54 12 X
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