Solve the problem.The motion of an imaginary ball bouncing along a flat, level surface, such that each bounce is identical in peak height and horizontal velocity to the bounce before it, is modeled by the following functional relationship between the instantaneous height, f(x), of the ball above the flat surface and the horizontal position, x, of the ball along the surface:
Find ao, two nonzero cosine terms (if they exist), and two nonzero sine terms (if they exist) of the Fourier series for this description of motion.
A. f(x) = 
- 4
B. f(x) = 
- 
C. f(x) = 
- 
D. f(x) = 
+ 
Answer: C
Mathematics
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Write the first four elements of the sequence.
A. -1, 1, 
, 
B. 1, 
, 
, 
C. 0, 
, 
, 
D. 
, 
, 
, 
Mathematics
Solve the problem.A trough is to be made with an end of the dimensions shown. The length of the trough is to be 
long. Only the angle ? can be varied. What value of ? will maximize the trough's volume?
A. 13° B. 30° C. 47° D. 32°
Mathematics
Find x: 22 + 3x = 55
a. 5 b. 8 c. 9 d. 11 e. 15
Mathematics
Solve the following equations for x and y:
2x - 2y = 10; 3x + y = 7 a. x = -2 y = 2 b. x = 2 y = -3 c. x = -3 y = 3 d. x = 3 y = 2 e. x = 3 y = -2
Mathematics